Zipf1 New Model Test Data Result Combined
Result
Model Summaries
| Model | Better than base % of the times |
|---|---|
| LR_10[cache_size=0.001,treshold=0.3] | 0 |
| LR_10[cache_size=0.001,treshold=0.5] | 0 |
| LR_10[cache_size=0.001,treshold=0.6] | 0 |
| LR_10[cache_size=0.001,treshold=0.7] | 0 |
| LR_10[cache_size=0.001,treshold=0.8] | 0 |
| LR_10[cache_size=0.001,treshold=0.9] | 100 |
| LR_10[cache_size=All,treshold=0.3] | 0 |
| LR_10[cache_size=All,treshold=0.5] | 0 |
| LR_10[cache_size=All,treshold=0.6] | 0 |
| LR_10[cache_size=All,treshold=0.7] | 0 |
| LR_10[cache_size=All,treshold=0.8] | 0 |
| LR_10[cache_size=All,treshold=0.9] | 0 |
| LR_11[cache_size=0.001,treshold=0.3] | 0 |
| LR_11[cache_size=0.001,treshold=0.5] | 0 |
| LR_11[cache_size=0.001,treshold=0.6] | 0 |
| LR_11[cache_size=0.001,treshold=0.7] | 0 |
| LR_11[cache_size=0.001,treshold=0.8] | 0 |
| LR_11[cache_size=0.001,treshold=0.9] | 100 |
| LR_11[cache_size=All,treshold=0.3] | 0 |
| LR_11[cache_size=All,treshold=0.5] | 0 |
| LR_11[cache_size=All,treshold=0.6] | 0 |
| LR_11[cache_size=All,treshold=0.7] | 0 |
| LR_11[cache_size=All,treshold=0.8] | 0 |
| LR_11[cache_size=All,treshold=0.9] | 0 |
| LR_12[cache_size=0.001,treshold=0.3] | 0 |
| LR_12[cache_size=0.001,treshold=0.5] | 0 |
| LR_12[cache_size=0.001,treshold=0.6] | 0 |
| LR_12[cache_size=0.001,treshold=0.7] | 0 |
| LR_12[cache_size=0.001,treshold=0.8] | 0 |
| LR_12[cache_size=0.001,treshold=0.9] | 100 |
| LR_12[cache_size=All,treshold=0.3] | 0 |
| LR_12[cache_size=All,treshold=0.5] | 0 |
| LR_12[cache_size=All,treshold=0.6] | 0 |
| LR_12[cache_size=All,treshold=0.7] | 0 |
| LR_12[cache_size=All,treshold=0.8] | 0 |
| LR_12[cache_size=All,treshold=0.9] | 0 |
| LR_13[cache_size=0.001,treshold=0.3] | 0 |
| LR_13[cache_size=0.001,treshold=0.5] | 0 |
| LR_13[cache_size=0.001,treshold=0.6] | 0 |
| LR_13[cache_size=0.001,treshold=0.7] | 0 |
| LR_13[cache_size=0.001,treshold=0.8] | 0 |
| LR_13[cache_size=0.001,treshold=0.9] | 0 |
| LR_13[cache_size=All,treshold=0.3] | 0 |
| LR_13[cache_size=All,treshold=0.5] | 20 |
| LR_13[cache_size=All,treshold=0.6] | 0 |
| LR_13[cache_size=All,treshold=0.7] | 0 |
| LR_13[cache_size=All,treshold=0.8] | 0 |
| LR_13[cache_size=All,treshold=0.9] | 0 |
| LR_14[cache_size=0.001,treshold=0.3] | 0 |
| LR_14[cache_size=0.001,treshold=0.5] | 0 |
| LR_14[cache_size=0.001,treshold=0.6] | 0 |
| LR_14[cache_size=0.001,treshold=0.7] | 0 |
| LR_14[cache_size=0.001,treshold=0.8] | 0 |
| LR_14[cache_size=0.001,treshold=0.9] | 0 |
| LR_14[cache_size=All,treshold=0.3] | 0 |
| LR_14[cache_size=All,treshold=0.5] | 20 |
| LR_14[cache_size=All,treshold=0.6] | 0 |
| LR_14[cache_size=All,treshold=0.7] | 0 |
| LR_14[cache_size=All,treshold=0.8] | 0 |
| LR_14[cache_size=All,treshold=0.9] | 0 |
| LR_15[cache_size=0.001,treshold=0.3] | 0 |
| LR_15[cache_size=0.001,treshold=0.5] | 0 |
| LR_15[cache_size=0.001,treshold=0.6] | 0 |
| LR_15[cache_size=0.001,treshold=0.7] | 0 |
| LR_15[cache_size=0.001,treshold=0.8] | 0 |
| LR_15[cache_size=0.001,treshold=0.9] | 0 |
| LR_15[cache_size=All,treshold=0.3] | 0 |
| LR_15[cache_size=All,treshold=0.5] | 20 |
| LR_15[cache_size=All,treshold=0.6] | 0 |
| LR_15[cache_size=All,treshold=0.7] | 0 |
| LR_15[cache_size=All,treshold=0.8] | 0 |
| LR_15[cache_size=All,treshold=0.9] | 0 |
| LR_7[cache_size=0.001,treshold=0.3] | 0 |
| LR_7[cache_size=0.001,treshold=0.5] | 0 |
| LR_7[cache_size=0.001,treshold=0.6] | 0 |
| LR_7[cache_size=0.001,treshold=0.7] | 0 |
| LR_7[cache_size=0.001,treshold=0.8] | 0 |
| LR_7[cache_size=0.001,treshold=0.9] | 100 |
| LR_7[cache_size=All,treshold=0.3] | 0 |
| LR_7[cache_size=All,treshold=0.5] | 0 |
| LR_7[cache_size=All,treshold=0.6] | 0 |
| LR_7[cache_size=All,treshold=0.7] | 0 |
| LR_7[cache_size=All,treshold=0.8] | 0 |
| LR_7[cache_size=All,treshold=0.9] | 0 |
| LR_8[cache_size=0.001,treshold=0.3] | 0 |
| LR_8[cache_size=0.001,treshold=0.5] | 0 |
| LR_8[cache_size=0.001,treshold=0.6] | 0 |
| LR_8[cache_size=0.001,treshold=0.7] | 0 |
| LR_8[cache_size=0.001,treshold=0.8] | 0 |
| LR_8[cache_size=0.001,treshold=0.9] | 100 |
| LR_8[cache_size=All,treshold=0.3] | 0 |
| LR_8[cache_size=All,treshold=0.5] | 0 |
| LR_8[cache_size=All,treshold=0.6] | 0 |
| LR_8[cache_size=All,treshold=0.7] | 0 |
| LR_8[cache_size=All,treshold=0.8] | 0 |
| LR_8[cache_size=All,treshold=0.9] | 0 |
| LR_9[cache_size=0.001,treshold=0.3] | 0 |
| LR_9[cache_size=0.001,treshold=0.5] | 0 |
| LR_9[cache_size=0.001,treshold=0.6] | 0 |
| LR_9[cache_size=0.001,treshold=0.7] | 0 |
| LR_9[cache_size=0.001,treshold=0.8] | 0 |
| LR_9[cache_size=0.001,treshold=0.9] | 100 |
| LR_9[cache_size=All,treshold=0.3] | 0 |
| LR_9[cache_size=All,treshold=0.5] | 0 |
| LR_9[cache_size=All,treshold=0.6] | 0 |
| LR_9[cache_size=All,treshold=0.7] | 0 |
| LR_9[cache_size=All,treshold=0.8] | 0 |
| LR_9[cache_size=All,treshold=0.9] | 0 |
| LR_10[cache_size=0.01,treshold=0.3] | 0 |
| LR_10[cache_size=0.01,treshold=0.5] | 0 |
| LR_10[cache_size=0.01,treshold=0.6] | 0 |
| LR_10[cache_size=0.01,treshold=0.7] | 0 |
| LR_10[cache_size=0.01,treshold=0.8] | 0 |
| LR_10[cache_size=0.01,treshold=0.9] | 0 |
| LR_11[cache_size=0.01,treshold=0.3] | 0 |
| LR_11[cache_size=0.01,treshold=0.5] | 0 |
| LR_11[cache_size=0.01,treshold=0.6] | 0 |
| LR_11[cache_size=0.01,treshold=0.7] | 0 |
| LR_11[cache_size=0.01,treshold=0.8] | 0 |
| LR_11[cache_size=0.01,treshold=0.9] | 0 |
| LR_12[cache_size=0.01,treshold=0.3] | 0 |
| LR_12[cache_size=0.01,treshold=0.5] | 0 |
| LR_12[cache_size=0.01,treshold=0.6] | 0 |
| LR_12[cache_size=0.01,treshold=0.7] | 0 |
| LR_12[cache_size=0.01,treshold=0.8] | 0 |
| LR_12[cache_size=0.01,treshold=0.9] | 0 |
| LR_13[cache_size=0.01,treshold=0.3] | 0 |
| LR_13[cache_size=0.01,treshold=0.5] | 0 |
| LR_13[cache_size=0.01,treshold=0.6] | 0 |
| LR_13[cache_size=0.01,treshold=0.7] | 0 |
| LR_13[cache_size=0.01,treshold=0.8] | 0 |
| LR_13[cache_size=0.01,treshold=0.9] | 0 |
| LR_14[cache_size=0.01,treshold=0.3] | 0 |
| LR_14[cache_size=0.01,treshold=0.5] | 0 |
| LR_14[cache_size=0.01,treshold=0.6] | 0 |
| LR_14[cache_size=0.01,treshold=0.7] | 0 |
| LR_14[cache_size=0.01,treshold=0.8] | 0 |
| LR_14[cache_size=0.01,treshold=0.9] | 0 |
| LR_15[cache_size=0.01,treshold=0.3] | 0 |
| LR_15[cache_size=0.01,treshold=0.5] | 0 |
| LR_15[cache_size=0.01,treshold=0.6] | 0 |
| LR_15[cache_size=0.01,treshold=0.7] | 0 |
| LR_15[cache_size=0.01,treshold=0.8] | 0 |
| LR_15[cache_size=0.01,treshold=0.9] | 0 |
| LR_7[cache_size=0.01,treshold=0.3] | 0 |
| LR_7[cache_size=0.01,treshold=0.5] | 0 |
| LR_7[cache_size=0.01,treshold=0.6] | 0 |
| LR_7[cache_size=0.01,treshold=0.7] | 0 |
| LR_7[cache_size=0.01,treshold=0.8] | 0 |
| LR_7[cache_size=0.01,treshold=0.9] | 100 |
| LR_8[cache_size=0.01,treshold=0.3] | 0 |
| LR_8[cache_size=0.01,treshold=0.5] | 0 |
| LR_8[cache_size=0.01,treshold=0.6] | 0 |
| LR_8[cache_size=0.01,treshold=0.7] | 0 |
| LR_8[cache_size=0.01,treshold=0.8] | 0 |
| LR_8[cache_size=0.01,treshold=0.9] | 100 |
| LR_9[cache_size=0.01,treshold=0.3] | 0 |
| LR_9[cache_size=0.01,treshold=0.5] | 0 |
| LR_9[cache_size=0.01,treshold=0.6] | 0 |
| LR_9[cache_size=0.01,treshold=0.7] | 0 |
| LR_9[cache_size=0.01,treshold=0.8] | 0 |
| LR_9[cache_size=0.01,treshold=0.9] | 100 |
| LR_10[cache_size=0.1,treshold=0.3] | 0 |
| LR_10[cache_size=0.1,treshold=0.5] | 0 |
| LR_10[cache_size=0.1,treshold=0.6] | 0 |
| LR_10[cache_size=0.1,treshold=0.7] | 0 |
| LR_10[cache_size=0.1,treshold=0.8] | 0 |
| LR_10[cache_size=0.1,treshold=0.9] | 0 |
| LR_11[cache_size=0.1,treshold=0.3] | 0 |
| LR_11[cache_size=0.1,treshold=0.5] | 0 |
| LR_11[cache_size=0.1,treshold=0.6] | 0 |
| LR_11[cache_size=0.1,treshold=0.7] | 0 |
| LR_11[cache_size=0.1,treshold=0.8] | 0 |
| LR_11[cache_size=0.1,treshold=0.9] | 0 |
| LR_12[cache_size=0.1,treshold=0.3] | 0 |
| LR_12[cache_size=0.1,treshold=0.5] | 0 |
| LR_12[cache_size=0.1,treshold=0.6] | 0 |
| LR_12[cache_size=0.1,treshold=0.7] | 0 |
| LR_12[cache_size=0.1,treshold=0.8] | 0 |
| LR_12[cache_size=0.1,treshold=0.9] | 0 |
| LR_13[cache_size=0.1,treshold=0.3] | 0 |
| LR_13[cache_size=0.1,treshold=0.5] | 0 |
| LR_13[cache_size=0.1,treshold=0.6] | 0 |
| LR_13[cache_size=0.1,treshold=0.7] | 0 |
| LR_13[cache_size=0.1,treshold=0.8] | 0 |
| LR_13[cache_size=0.1,treshold=0.9] | 0 |
| LR_14[cache_size=0.1,treshold=0.3] | 0 |
| LR_14[cache_size=0.1,treshold=0.5] | 0 |
| LR_14[cache_size=0.1,treshold=0.6] | 0 |
| LR_14[cache_size=0.1,treshold=0.7] | 0 |
| LR_14[cache_size=0.1,treshold=0.8] | 0 |
| LR_14[cache_size=0.1,treshold=0.9] | 0 |
| LR_15[cache_size=0.1,treshold=0.3] | 0 |
| LR_15[cache_size=0.1,treshold=0.5] | 0 |
| LR_15[cache_size=0.1,treshold=0.6] | 0 |
| LR_15[cache_size=0.1,treshold=0.7] | 0 |
| LR_15[cache_size=0.1,treshold=0.8] | 0 |
| LR_15[cache_size=0.1,treshold=0.9] | 0 |
| LR_7[cache_size=0.1,treshold=0.3] | 0 |
| LR_7[cache_size=0.1,treshold=0.5] | 0 |
| LR_7[cache_size=0.1,treshold=0.6] | 0 |
| LR_7[cache_size=0.1,treshold=0.7] | 0 |
| LR_7[cache_size=0.1,treshold=0.8] | 0 |
| LR_7[cache_size=0.1,treshold=0.9] | 0 |
| LR_8[cache_size=0.1,treshold=0.3] | 0 |
| LR_8[cache_size=0.1,treshold=0.5] | 0 |
| LR_8[cache_size=0.1,treshold=0.6] | 0 |
| LR_8[cache_size=0.1,treshold=0.7] | 0 |
| LR_8[cache_size=0.1,treshold=0.8] | 0 |
| LR_8[cache_size=0.1,treshold=0.9] | 0 |
| LR_9[cache_size=0.1,treshold=0.3] | 0 |
| LR_9[cache_size=0.1,treshold=0.5] | 0 |
| LR_9[cache_size=0.1,treshold=0.6] | 0 |
| LR_9[cache_size=0.1,treshold=0.7] | 0 |
| LR_9[cache_size=0.1,treshold=0.8] | 0 |
| LR_9[cache_size=0.1,treshold=0.9] | 0 |
| LR_10[cache_size=0.2,treshold=0.3] | 0 |
| LR_10[cache_size=0.2,treshold=0.5] | 0 |
| LR_10[cache_size=0.2,treshold=0.6] | 0 |
| LR_10[cache_size=0.2,treshold=0.7] | 0 |
| LR_10[cache_size=0.2,treshold=0.8] | 0 |
| LR_10[cache_size=0.2,treshold=0.9] | 0 |
| LR_11[cache_size=0.2,treshold=0.3] | 0 |
| LR_11[cache_size=0.2,treshold=0.5] | 0 |
| LR_11[cache_size=0.2,treshold=0.6] | 0 |
| LR_11[cache_size=0.2,treshold=0.7] | 0 |
| LR_11[cache_size=0.2,treshold=0.8] | 0 |
| LR_11[cache_size=0.2,treshold=0.9] | 0 |
| LR_12[cache_size=0.2,treshold=0.3] | 0 |
| LR_12[cache_size=0.2,treshold=0.5] | 0 |
| LR_12[cache_size=0.2,treshold=0.6] | 0 |
| LR_12[cache_size=0.2,treshold=0.7] | 0 |
| LR_12[cache_size=0.2,treshold=0.8] | 0 |
| LR_12[cache_size=0.2,treshold=0.9] | 0 |
| LR_13[cache_size=0.2,treshold=0.3] | 0 |
| LR_13[cache_size=0.2,treshold=0.5] | 0 |
| LR_13[cache_size=0.2,treshold=0.6] | 0 |
| LR_13[cache_size=0.2,treshold=0.7] | 0 |
| LR_13[cache_size=0.2,treshold=0.8] | 0 |
| LR_13[cache_size=0.2,treshold=0.9] | 0 |
| LR_14[cache_size=0.2,treshold=0.3] | 0 |
| LR_14[cache_size=0.2,treshold=0.5] | 0 |
| LR_14[cache_size=0.2,treshold=0.6] | 0 |
| LR_14[cache_size=0.2,treshold=0.7] | 0 |
| LR_14[cache_size=0.2,treshold=0.8] | 0 |
| LR_14[cache_size=0.2,treshold=0.9] | 0 |
| LR_15[cache_size=0.2,treshold=0.3] | 0 |
| LR_15[cache_size=0.2,treshold=0.5] | 0 |
| LR_15[cache_size=0.2,treshold=0.6] | 0 |
| LR_15[cache_size=0.2,treshold=0.7] | 0 |
| LR_15[cache_size=0.2,treshold=0.8] | 0 |
| LR_15[cache_size=0.2,treshold=0.9] | 0 |
| LR_7[cache_size=0.2,treshold=0.3] | 0 |
| LR_7[cache_size=0.2,treshold=0.5] | 0 |
| LR_7[cache_size=0.2,treshold=0.6] | 0 |
| LR_7[cache_size=0.2,treshold=0.7] | 0 |
| LR_7[cache_size=0.2,treshold=0.8] | 0 |
| LR_7[cache_size=0.2,treshold=0.9] | 0 |
| LR_8[cache_size=0.2,treshold=0.3] | 0 |
| LR_8[cache_size=0.2,treshold=0.5] | 0 |
| LR_8[cache_size=0.2,treshold=0.6] | 0 |
| LR_8[cache_size=0.2,treshold=0.7] | 0 |
| LR_8[cache_size=0.2,treshold=0.8] | 0 |
| LR_8[cache_size=0.2,treshold=0.9] | 0 |
| LR_9[cache_size=0.2,treshold=0.3] | 0 |
| LR_9[cache_size=0.2,treshold=0.5] | 0 |
| LR_9[cache_size=0.2,treshold=0.6] | 0 |
| LR_9[cache_size=0.2,treshold=0.7] | 0 |
| LR_9[cache_size=0.2,treshold=0.8] | 0 |
| LR_9[cache_size=0.2,treshold=0.9] | 0 |
| LR_10[cache_size=0.4,treshold=0.3] | 0 |
| LR_10[cache_size=0.4,treshold=0.5] | 0 |
| LR_10[cache_size=0.4,treshold=0.6] | 0 |
| LR_10[cache_size=0.4,treshold=0.7] | 0 |
| LR_10[cache_size=0.4,treshold=0.8] | 0 |
| LR_10[cache_size=0.4,treshold=0.9] | 0 |
| LR_11[cache_size=0.4,treshold=0.3] | 0 |
| LR_11[cache_size=0.4,treshold=0.5] | 0 |
| LR_11[cache_size=0.4,treshold=0.6] | 0 |
| LR_11[cache_size=0.4,treshold=0.7] | 0 |
| LR_11[cache_size=0.4,treshold=0.8] | 0 |
| LR_11[cache_size=0.4,treshold=0.9] | 0 |
| LR_12[cache_size=0.4,treshold=0.3] | 0 |
| LR_12[cache_size=0.4,treshold=0.5] | 0 |
| LR_12[cache_size=0.4,treshold=0.6] | 0 |
| LR_12[cache_size=0.4,treshold=0.7] | 0 |
| LR_12[cache_size=0.4,treshold=0.8] | 0 |
| LR_12[cache_size=0.4,treshold=0.9] | 0 |
| LR_13[cache_size=0.4,treshold=0.3] | 0 |
| LR_13[cache_size=0.4,treshold=0.5] | 0 |
| LR_13[cache_size=0.4,treshold=0.6] | 0 |
| LR_13[cache_size=0.4,treshold=0.7] | 0 |
| LR_13[cache_size=0.4,treshold=0.8] | 0 |
| LR_13[cache_size=0.4,treshold=0.9] | 0 |
| LR_14[cache_size=0.4,treshold=0.3] | 0 |
| LR_14[cache_size=0.4,treshold=0.5] | 0 |
| LR_14[cache_size=0.4,treshold=0.6] | 0 |
| LR_14[cache_size=0.4,treshold=0.7] | 0 |
| LR_14[cache_size=0.4,treshold=0.8] | 0 |
| LR_14[cache_size=0.4,treshold=0.9] | 0 |
| LR_15[cache_size=0.4,treshold=0.3] | 0 |
| LR_15[cache_size=0.4,treshold=0.5] | 0 |
| LR_15[cache_size=0.4,treshold=0.6] | 0 |
| LR_15[cache_size=0.4,treshold=0.7] | 0 |
| LR_15[cache_size=0.4,treshold=0.8] | 0 |
| LR_15[cache_size=0.4,treshold=0.9] | 0 |
| LR_7[cache_size=0.4,treshold=0.3] | 0 |
| LR_7[cache_size=0.4,treshold=0.5] | 0 |
| LR_7[cache_size=0.4,treshold=0.6] | 0 |
| LR_7[cache_size=0.4,treshold=0.7] | 0 |
| LR_7[cache_size=0.4,treshold=0.8] | 0 |
| LR_7[cache_size=0.4,treshold=0.9] | 0 |
| LR_8[cache_size=0.4,treshold=0.3] | 0 |
| LR_8[cache_size=0.4,treshold=0.5] | 0 |
| LR_8[cache_size=0.4,treshold=0.6] | 0 |
| LR_8[cache_size=0.4,treshold=0.7] | 0 |
| LR_8[cache_size=0.4,treshold=0.8] | 0 |
| LR_8[cache_size=0.4,treshold=0.9] | 0 |
| LR_9[cache_size=0.4,treshold=0.3] | 0 |
| LR_9[cache_size=0.4,treshold=0.5] | 0 |
| LR_9[cache_size=0.4,treshold=0.6] | 0 |
| LR_9[cache_size=0.4,treshold=0.7] | 0 |
| LR_9[cache_size=0.4,treshold=0.8] | 0 |
| LR_9[cache_size=0.4,treshold=0.9] | 0 |
| Offline Clock 1st iteration | 0 |
| Offline Clock 2nd iteration | 100 |
| Zipf Optimal Distribution | 100 |
Promotion Reduced (%)
| Model | Max | Min | Avg | Mdn |
|---|---|---|---|---|
| LR_10[cache_size=0.001,treshold=0.3] | 64.487 | 64.4568 | 64.4714 | 64.4716 |
| LR_10[cache_size=0.001,treshold=0.5] | 53.0073 | 52.9553 | 52.9846 | 52.9966 |
| LR_10[cache_size=0.001,treshold=0.6] | 45.4336 | 45.3647 | 45.3964 | 45.3967 |
| LR_10[cache_size=0.001,treshold=0.7] | 35.2239 | 35.1603 | 35.1838 | 35.1825 |
| LR_10[cache_size=0.001,treshold=0.8] | 20.19 | 20.1546 | 20.1658 | 20.1625 |
| LR_10[cache_size=0.001,treshold=0.9] | 0.0489568 | 0.0458181 | 0.0475212 | 0.0474412 |
| LR_10[cache_size=All,treshold=0.3] | 99.9133 | 65.2775 | 91.592 | 99.2999 |
| LR_10[cache_size=All,treshold=0.5] | 99.6467 | 8.24613 | 75.4498 | 97.1811 |
| LR_10[cache_size=All,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_10[cache_size=All,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_10[cache_size=All,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_10[cache_size=All,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_11[cache_size=0.001,treshold=0.3] | 64.9619 | 64.9316 | 64.9501 | 64.9501 |
| LR_11[cache_size=0.001,treshold=0.5] | 53.307 | 53.2581 | 53.2857 | 53.3009 |
| LR_11[cache_size=0.001,treshold=0.6] | 45.4136 | 45.3526 | 45.3804 | 45.3735 |
| LR_11[cache_size=0.001,treshold=0.7] | 34.6595 | 34.6152 | 34.6336 | 34.6296 |
| LR_11[cache_size=0.001,treshold=0.8] | 19.2793 | 19.241 | 19.2604 | 19.2604 |
| LR_11[cache_size=0.001,treshold=0.9] | 0.811724 | 0.806042 | 0.809589 | 0.809746 |
| LR_11[cache_size=All,treshold=0.3] | 99.9133 | 65.2759 | 91.5911 | 99.2995 |
| LR_11[cache_size=All,treshold=0.5] | 99.6478 | 8.28082 | 75.4773 | 97.1887 |
| LR_11[cache_size=All,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_11[cache_size=All,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_11[cache_size=All,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_11[cache_size=All,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_12[cache_size=0.001,treshold=0.3] | 64.6 | 64.5723 | 64.586 | 64.5864 |
| LR_12[cache_size=0.001,treshold=0.5] | 52.9772 | 52.9285 | 52.9559 | 52.9715 |
| LR_12[cache_size=0.001,treshold=0.6] | 45.3007 | 45.2448 | 45.2688 | 45.2616 |
| LR_12[cache_size=0.001,treshold=0.7] | 35.0088 | 34.9565 | 34.9749 | 34.9686 |
| LR_12[cache_size=0.001,treshold=0.8] | 20.1304 | 20.0888 | 20.1081 | 20.1093 |
| LR_12[cache_size=0.001,treshold=0.9] | 0.614198 | 0.608547 | 0.611838 | 0.611802 |
| LR_12[cache_size=All,treshold=0.3] | 99.9136 | 65.269 | 91.5943 | 99.3023 |
| LR_12[cache_size=All,treshold=0.5] | 99.6462 | 8.19283 | 75.4266 | 97.1788 |
| LR_12[cache_size=All,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_12[cache_size=All,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_12[cache_size=All,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_12[cache_size=All,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=0.001,treshold=0.3] | 66.829 | 66.8063 | 66.818 | 66.8192 |
| LR_13[cache_size=0.001,treshold=0.5] | 54.9514 | 54.9081 | 54.9317 | 54.9384 |
| LR_13[cache_size=0.001,treshold=0.6] | 46.7527 | 46.7059 | 46.727 | 46.7234 |
| LR_13[cache_size=0.001,treshold=0.7] | 35.2222 | 35.1685 | 35.1912 | 35.1846 |
| LR_13[cache_size=0.001,treshold=0.8] | 17.4747 | 17.4552 | 17.4597 | 17.4559 |
| LR_13[cache_size=0.001,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=All,treshold=0.3] | 99.9777 | 67.5232 | 92.8336 | 99.8203 |
| LR_13[cache_size=All,treshold=0.5] | 99.7419 | 0.606482 | 74.5379 | 98.1443 |
| LR_13[cache_size=All,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=All,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=All,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=All,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=0.001,treshold=0.3] | 67.3954 | 67.371 | 67.3851 | 67.3879 |
| LR_14[cache_size=0.001,treshold=0.5] | 55.1991 | 55.1603 | 55.1758 | 55.1762 |
| LR_14[cache_size=0.001,treshold=0.6] | 46.0919 | 46.0451 | 46.0657 | 46.055 |
| LR_14[cache_size=0.001,treshold=0.7] | 33.9776 | 33.9478 | 33.9622 | 33.9624 |
| LR_14[cache_size=0.001,treshold=0.8] | 16.4262 | 16.3975 | 16.4127 | 16.4109 |
| LR_14[cache_size=0.001,treshold=0.9] | 0.00016319 | 5.76087e-05 | 0.000113279 | 0.000115193 |
| LR_14[cache_size=All,treshold=0.3] | 99.9772 | 67.7593 | 92.8719 | 99.8181 |
| LR_14[cache_size=All,treshold=0.5] | 99.7279 | 0.561001 | 74.0434 | 98.0193 |
| LR_14[cache_size=All,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=All,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=All,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=All,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=0.001,treshold=0.3] | 66.963 | 66.9422 | 66.9539 | 66.9532 |
| LR_15[cache_size=0.001,treshold=0.5] | 54.8713 | 54.8295 | 54.8497 | 54.8541 |
| LR_15[cache_size=0.001,treshold=0.6] | 46.5126 | 46.461 | 46.4868 | 46.4836 |
| LR_15[cache_size=0.001,treshold=0.7] | 34.9055 | 34.8619 | 34.88 | 34.8766 |
| LR_15[cache_size=0.001,treshold=0.8] | 17.5543 | 17.5221 | 17.5365 | 17.5342 |
| LR_15[cache_size=0.001,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=All,treshold=0.3] | 99.9774 | 67.7008 | 92.8671 | 99.8203 |
| LR_15[cache_size=All,treshold=0.5] | 99.7205 | 0.509145 | 74.0405 | 97.9911 |
| LR_15[cache_size=All,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=All,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=All,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=All,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_7[cache_size=0.001,treshold=0.3] | 69.3839 | 69.3614 | 69.3742 | 69.3748 |
| LR_7[cache_size=0.001,treshold=0.5] | 55.0665 | 55.0078 | 55.0368 | 55.0426 |
| LR_7[cache_size=0.001,treshold=0.6] | 44.7721 | 44.7306 | 44.7498 | 44.7505 |
| LR_7[cache_size=0.001,treshold=0.7] | 30.4216 | 30.3858 | 30.4051 | 30.4041 |
| LR_7[cache_size=0.001,treshold=0.8] | 10.7908 | 10.7669 | 10.7769 | 10.7716 |
| LR_7[cache_size=0.001,treshold=0.9] | 2.08557 | 2.06788 | 2.08039 | 2.08282 |
| LR_7[cache_size=All,treshold=0.3] | 99.2371 | 66.7883 | 92.212 | 99.1317 |
| LR_7[cache_size=All,treshold=0.5] | 96.6911 | 6.58047 | 74.107 | 95.2891 |
| LR_7[cache_size=All,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_7[cache_size=All,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_7[cache_size=All,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_7[cache_size=All,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_8[cache_size=0.001,treshold=0.3] | 70.2804 | 70.264 | 70.2712 | 70.2708 |
| LR_8[cache_size=0.001,treshold=0.5] | 54.6318 | 54.584 | 54.6119 | 54.6171 |
| LR_8[cache_size=0.001,treshold=0.6] | 43.4294 | 43.3924 | 43.414 | 43.4207 |
| LR_8[cache_size=0.001,treshold=0.7] | 29.4672 | 29.433 | 29.454 | 29.4546 |
| LR_8[cache_size=0.001,treshold=0.8] | 11.7258 | 11.7036 | 11.7137 | 11.7074 |
| LR_8[cache_size=0.001,treshold=0.9] | 1.95965 | 1.93887 | 1.95192 | 1.95418 |
| LR_8[cache_size=All,treshold=0.3] | 99.2281 | 67.5488 | 92.3776 | 99.1269 |
| LR_8[cache_size=All,treshold=0.5] | 96.5693 | 5.51532 | 72.8871 | 94.775 |
| LR_8[cache_size=All,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_8[cache_size=All,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_8[cache_size=All,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_8[cache_size=All,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_9[cache_size=0.001,treshold=0.3] | 69.4067 | 69.3914 | 69.4012 | 69.4034 |
| LR_9[cache_size=0.001,treshold=0.5] | 54.7783 | 54.719 | 54.7512 | 54.7566 |
| LR_9[cache_size=0.001,treshold=0.6] | 44.4575 | 44.4136 | 44.435 | 44.4393 |
| LR_9[cache_size=0.001,treshold=0.7] | 30.3545 | 30.3241 | 30.3427 | 30.3407 |
| LR_9[cache_size=0.001,treshold=0.8] | 11.4069 | 11.3961 | 11.401 | 11.399 |
| LR_9[cache_size=0.001,treshold=0.9] | 2.0927 | 2.07646 | 2.08734 | 2.08817 |
| LR_9[cache_size=All,treshold=0.3] | 99.2329 | 67.4621 | 92.3623 | 99.1293 |
| LR_9[cache_size=All,treshold=0.5] | 96.602 | 4.77935 | 72.7267 | 94.7841 |
| LR_9[cache_size=All,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_9[cache_size=All,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_9[cache_size=All,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_9[cache_size=All,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_10[cache_size=0.01,treshold=0.3] | 67.8627 | 67.8449 | 67.8553 | 67.8553 |
| LR_10[cache_size=0.01,treshold=0.5] | 55.4986 | 55.4549 | 55.4816 | 55.4801 |
| LR_10[cache_size=0.01,treshold=0.6] | 46.7602 | 46.7276 | 46.7433 | 46.7427 |
| LR_10[cache_size=0.01,treshold=0.7] | 34.4885 | 34.4587 | 34.4708 | 34.4681 |
| LR_10[cache_size=0.01,treshold=0.8] | 16.5256 | 16.4739 | 16.5061 | 16.5117 |
| LR_10[cache_size=0.01,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_11[cache_size=0.01,treshold=0.3] | 67.8952 | 67.8824 | 67.8897 | 67.8909 |
| LR_11[cache_size=0.01,treshold=0.5] | 55.3983 | 55.3555 | 55.3813 | 55.3809 |
| LR_11[cache_size=0.01,treshold=0.6] | 46.5881 | 46.5561 | 46.5707 | 46.57 |
| LR_11[cache_size=0.01,treshold=0.7] | 34.3995 | 34.3685 | 34.3824 | 34.3775 |
| LR_11[cache_size=0.01,treshold=0.8] | 16.5874 | 16.5366 | 16.5689 | 16.5762 |
| LR_11[cache_size=0.01,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_12[cache_size=0.01,treshold=0.3] | 67.838 | 67.8195 | 67.8298 | 67.8316 |
| LR_12[cache_size=0.01,treshold=0.5] | 55.5696 | 55.5221 | 55.549 | 55.5451 |
| LR_12[cache_size=0.01,treshold=0.6] | 46.8503 | 46.8153 | 46.8322 | 46.8322 |
| LR_12[cache_size=0.01,treshold=0.7] | 34.5398 | 34.5128 | 34.5247 | 34.5231 |
| LR_12[cache_size=0.01,treshold=0.8] | 16.4081 | 16.3551 | 16.386 | 16.3901 |
| LR_12[cache_size=0.01,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=0.01,treshold=0.3] | 74.0248 | 74.0001 | 74.0165 | 74.0177 |
| LR_13[cache_size=0.01,treshold=0.5] | 58.5534 | 58.5279 | 58.5398 | 58.5403 |
| LR_13[cache_size=0.01,treshold=0.6] | 46.9892 | 46.9501 | 46.9768 | 46.9833 |
| LR_13[cache_size=0.01,treshold=0.7] | 32.4144 | 32.3608 | 32.3965 | 32.4004 |
| LR_13[cache_size=0.01,treshold=0.8] | 7.82267 | 7.80438 | 7.81444 | 7.81283 |
| LR_13[cache_size=0.01,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=0.01,treshold=0.3] | 73.989 | 73.964 | 73.9815 | 73.9852 |
| LR_14[cache_size=0.01,treshold=0.5] | 58.2852 | 58.2595 | 58.2743 | 58.2714 |
| LR_14[cache_size=0.01,treshold=0.6] | 46.806 | 46.7635 | 46.7913 | 46.7958 |
| LR_14[cache_size=0.01,treshold=0.7] | 32.3267 | 32.2724 | 32.307 | 32.3086 |
| LR_14[cache_size=0.01,treshold=0.8] | 8.32671 | 8.30491 | 8.31782 | 8.31693 |
| LR_14[cache_size=0.01,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=0.01,treshold=0.3] | 74.0456 | 74.0226 | 74.0384 | 74.0432 |
| LR_15[cache_size=0.01,treshold=0.5] | 58.6472 | 58.6192 | 58.6329 | 58.633 |
| LR_15[cache_size=0.01,treshold=0.6] | 47.0552 | 47.0175 | 47.043 | 47.0512 |
| LR_15[cache_size=0.01,treshold=0.7] | 32.4456 | 32.3889 | 32.4258 | 32.4263 |
| LR_15[cache_size=0.01,treshold=0.8] | 7.64665 | 7.62795 | 7.63708 | 7.63426 |
| LR_15[cache_size=0.01,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_7[cache_size=0.01,treshold=0.3] | 68.8959 | 68.8611 | 68.8799 | 68.8839 |
| LR_7[cache_size=0.01,treshold=0.5] | 54.3901 | 54.3474 | 54.3671 | 54.3647 |
| LR_7[cache_size=0.01,treshold=0.6] | 44.4902 | 44.4516 | 44.4727 | 44.4755 |
| LR_7[cache_size=0.01,treshold=0.7] | 31.1963 | 31.1736 | 31.1881 | 31.1898 |
| LR_7[cache_size=0.01,treshold=0.8] | 13.1008 | 13.0903 | 13.095 | 13.0926 |
| LR_7[cache_size=0.01,treshold=0.9] | 1.55324 | 1.54283 | 1.54949 | 1.55177 |
| LR_8[cache_size=0.01,treshold=0.3] | 68.8875 | 68.8517 | 68.8704 | 68.872 |
| LR_8[cache_size=0.01,treshold=0.5] | 54.3587 | 54.3158 | 54.3351 | 54.3318 |
| LR_8[cache_size=0.01,treshold=0.6] | 44.4638 | 44.4248 | 44.4453 | 44.4475 |
| LR_8[cache_size=0.01,treshold=0.7] | 31.1961 | 31.1752 | 31.1887 | 31.189 |
| LR_8[cache_size=0.01,treshold=0.8] | 13.146 | 13.1354 | 13.141 | 13.1401 |
| LR_8[cache_size=0.01,treshold=0.9] | 1.54754 | 1.53787 | 1.54443 | 1.54725 |
| LR_9[cache_size=0.01,treshold=0.3] | 69.0317 | 68.9917 | 69.0127 | 69.0161 |
| LR_9[cache_size=0.01,treshold=0.5] | 54.6412 | 54.5996 | 54.6155 | 54.6095 |
| LR_9[cache_size=0.01,treshold=0.6] | 44.6607 | 44.6221 | 44.6421 | 44.6479 |
| LR_9[cache_size=0.01,treshold=0.7] | 31.1167 | 31.0942 | 31.1081 | 31.1102 |
| LR_9[cache_size=0.01,treshold=0.8] | 12.6351 | 12.6235 | 12.6298 | 12.6296 |
| LR_9[cache_size=0.01,treshold=0.9] | 1.54677 | 1.5375 | 1.54328 | 1.54577 |
| LR_10[cache_size=0.1,treshold=0.3] | 74.9456 | 74.9101 | 74.9288 | 74.9259 |
| LR_10[cache_size=0.1,treshold=0.5] | 62.6098 | 62.5507 | 62.584 | 62.5891 |
| LR_10[cache_size=0.1,treshold=0.6] | 51.9497 | 51.9058 | 51.9295 | 51.9351 |
| LR_10[cache_size=0.1,treshold=0.7] | 21.6587 | 21.6172 | 21.6426 | 21.6488 |
| LR_10[cache_size=0.1,treshold=0.8] | 0.0109785 | 0.00986522 | 0.0103329 | 0.0100063 |
| LR_10[cache_size=0.1,treshold=0.9] | 0.00753458 | 0.00630925 | 0.00684968 | 0.00671965 |
| LR_11[cache_size=0.1,treshold=0.3] | 74.9828 | 74.9523 | 74.9681 | 74.9644 |
| LR_11[cache_size=0.1,treshold=0.5] | 63.0481 | 62.9884 | 63.0237 | 63.0299 |
| LR_11[cache_size=0.1,treshold=0.6] | 52.305 | 52.261 | 52.2842 | 52.284 |
| LR_11[cache_size=0.1,treshold=0.7] | 20.7968 | 20.7638 | 20.7788 | 20.7795 |
| LR_11[cache_size=0.1,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_11[cache_size=0.1,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_12[cache_size=0.1,treshold=0.3] | 74.9838 | 74.9532 | 74.969 | 74.9648 |
| LR_12[cache_size=0.1,treshold=0.5] | 63.3339 | 63.2755 | 63.3056 | 63.3126 |
| LR_12[cache_size=0.1,treshold=0.6] | 52.51 | 52.4658 | 52.4853 | 52.4828 |
| LR_12[cache_size=0.1,treshold=0.7] | 20.444 | 20.4068 | 20.4248 | 20.4304 |
| LR_12[cache_size=0.1,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_12[cache_size=0.1,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=0.1,treshold=0.3] | 75.0436 | 75.0123 | 75.025 | 75.0142 |
| LR_13[cache_size=0.1,treshold=0.5] | 56.5272 | 56.4923 | 56.5077 | 56.5129 |
| LR_13[cache_size=0.1,treshold=0.6] | 43.2788 | 43.2088 | 43.2477 | 43.2431 |
| LR_13[cache_size=0.1,treshold=0.7] | 23.8681 | 23.839 | 23.8544 | 23.8565 |
| LR_13[cache_size=0.1,treshold=0.8] | 0.00270622 | 0.00188888 | 0.00226051 | 0.00223988 |
| LR_13[cache_size=0.1,treshold=0.9] | 0.000214161 | 0.000136341 | 0.00018886 | 0.000194675 |
| LR_14[cache_size=0.1,treshold=0.3] | 75.2085 | 75.1766 | 75.1906 | 75.1814 |
| LR_14[cache_size=0.1,treshold=0.5] | 56.5957 | 56.564 | 56.579 | 56.5836 |
| LR_14[cache_size=0.1,treshold=0.6] | 43.2875 | 43.2164 | 43.2557 | 43.2506 |
| LR_14[cache_size=0.1,treshold=0.7] | 23.6399 | 23.6103 | 23.6243 | 23.6245 |
| LR_14[cache_size=0.1,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=0.1,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=0.1,treshold=0.3] | 75.2561 | 75.2234 | 75.2383 | 75.2306 |
| LR_15[cache_size=0.1,treshold=0.5] | 56.6606 | 56.6298 | 56.6441 | 56.6489 |
| LR_15[cache_size=0.1,treshold=0.6] | 43.2663 | 43.1944 | 43.2335 | 43.23 |
| LR_15[cache_size=0.1,treshold=0.7] | 23.5367 | 23.5091 | 23.5222 | 23.524 |
| LR_15[cache_size=0.1,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=0.1,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_7[cache_size=0.1,treshold=0.3] | 68.923 | 68.8922 | 68.9102 | 68.9191 |
| LR_7[cache_size=0.1,treshold=0.5] | 54.548 | 54.4748 | 54.5193 | 54.5296 |
| LR_7[cache_size=0.1,treshold=0.6] | 44.6964 | 44.6353 | 44.6727 | 44.6912 |
| LR_7[cache_size=0.1,treshold=0.7] | 31.3573 | 31.2821 | 31.311 | 31.2999 |
| LR_7[cache_size=0.1,treshold=0.8] | 12.5234 | 12.4943 | 12.5057 | 12.5024 |
| LR_7[cache_size=0.1,treshold=0.9] | 0.00770981 | 0.00649424 | 0.00700548 | 0.00685185 |
| LR_8[cache_size=0.1,treshold=0.3] | 69.0532 | 69.0238 | 69.041 | 69.0467 |
| LR_8[cache_size=0.1,treshold=0.5] | 54.6622 | 54.5917 | 54.6359 | 54.6467 |
| LR_8[cache_size=0.1,treshold=0.6] | 44.7504 | 44.6907 | 44.7268 | 44.7461 |
| LR_8[cache_size=0.1,treshold=0.7] | 31.2825 | 31.2146 | 31.2384 | 31.2272 |
| LR_8[cache_size=0.1,treshold=0.8] | 12.2738 | 12.2486 | 12.2584 | 12.258 |
| LR_8[cache_size=0.1,treshold=0.9] | 0.00202563 | 0.001441 | 0.00170174 | 0.00156697 |
| LR_9[cache_size=0.1,treshold=0.3] | 69.0755 | 69.0468 | 69.0634 | 69.0689 |
| LR_9[cache_size=0.1,treshold=0.5] | 54.6932 | 54.6235 | 54.6677 | 54.6782 |
| LR_9[cache_size=0.1,treshold=0.6] | 44.7754 | 44.7194 | 44.7534 | 44.7722 |
| LR_9[cache_size=0.1,treshold=0.7] | 31.2972 | 31.2263 | 31.2513 | 31.24 |
| LR_9[cache_size=0.1,treshold=0.8] | 12.2528 | 12.2285 | 12.2387 | 12.2386 |
| LR_9[cache_size=0.1,treshold=0.9] | 0.00206459 | 0.00149942 | 0.00175042 | 0.00162537 |
| LR_10[cache_size=0.2,treshold=0.3] | 74.4583 | 74.4314 | 74.4462 | 74.449 |
| LR_10[cache_size=0.2,treshold=0.5] | 56.1385 | 56.1264 | 56.1318 | 56.1288 |
| LR_10[cache_size=0.2,treshold=0.6] | 42.9998 | 42.9608 | 42.9763 | 42.9755 |
| LR_10[cache_size=0.2,treshold=0.7] | 23.5909 | 23.5487 | 23.5701 | 23.5765 |
| LR_10[cache_size=0.2,treshold=0.8] | 0.00441873 | 0.00392863 | 0.00420447 | 0.00421954 |
| LR_10[cache_size=0.2,treshold=0.9] | 0.00297914 | 0.00256911 | 0.00273501 | 0.00270989 |
| LR_11[cache_size=0.2,treshold=0.3] | 74.5336 | 74.51 | 74.5207 | 74.5214 |
| LR_11[cache_size=0.2,treshold=0.5] | 56.1767 | 56.1642 | 56.1701 | 56.1677 |
| LR_11[cache_size=0.2,treshold=0.6] | 42.9901 | 42.9512 | 42.9672 | 42.9654 |
| LR_11[cache_size=0.2,treshold=0.7] | 23.4647 | 23.4244 | 23.4461 | 23.4549 |
| LR_11[cache_size=0.2,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_11[cache_size=0.2,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_12[cache_size=0.2,treshold=0.3] | 74.5689 | 74.5431 | 74.5558 | 74.5573 |
| LR_12[cache_size=0.2,treshold=0.5] | 56.193 | 56.1809 | 56.1865 | 56.1838 |
| LR_12[cache_size=0.2,treshold=0.6] | 42.9788 | 42.9402 | 42.9555 | 42.9518 |
| LR_12[cache_size=0.2,treshold=0.7] | 23.4095 | 23.3668 | 23.3908 | 23.4003 |
| LR_12[cache_size=0.2,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_12[cache_size=0.2,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=0.2,treshold=0.3] | 74.5525 | 74.5278 | 74.5402 | 74.5423 |
| LR_13[cache_size=0.2,treshold=0.5] | 56.1839 | 56.1722 | 56.1774 | 56.174 |
| LR_13[cache_size=0.2,treshold=0.6] | 42.9849 | 42.9466 | 42.9625 | 42.9601 |
| LR_13[cache_size=0.2,treshold=0.7] | 23.4421 | 23.4012 | 23.4231 | 23.4328 |
| LR_13[cache_size=0.2,treshold=0.8] | 7.9977e-05 | 9.99959e-06 | 3.19886e-05 | 1.99978e-05 |
| LR_13[cache_size=0.2,treshold=0.9] | 9.99653e-06 | 0 | 1.99931e-06 | 0 |
| LR_14[cache_size=0.2,treshold=0.3] | 74.5338 | 74.5102 | 74.521 | 74.5217 |
| LR_14[cache_size=0.2,treshold=0.5] | 56.1768 | 56.1643 | 56.1703 | 56.1678 |
| LR_14[cache_size=0.2,treshold=0.6] | 42.9902 | 42.9513 | 42.9673 | 42.9654 |
| LR_14[cache_size=0.2,treshold=0.7] | 23.4647 | 23.4244 | 23.4461 | 23.455 |
| LR_14[cache_size=0.2,treshold=0.8] | 9.99959e-06 | 0 | 5.99901e-06 | 9.99653e-06 |
| LR_14[cache_size=0.2,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=0.2,treshold=0.3] | 74.5683 | 74.5423 | 74.555 | 74.5567 |
| LR_15[cache_size=0.2,treshold=0.5] | 56.1948 | 56.1823 | 56.1884 | 56.1859 |
| LR_15[cache_size=0.2,treshold=0.6] | 42.9813 | 42.9424 | 42.9582 | 42.9546 |
| LR_15[cache_size=0.2,treshold=0.7] | 23.4121 | 23.3698 | 23.3935 | 23.4032 |
| LR_15[cache_size=0.2,treshold=0.8] | 0.000109968 | 9.98949e-06 | 6.59849e-05 | 6.99757e-05 |
| LR_15[cache_size=0.2,treshold=0.9] | 3.99885e-05 | 0 | 1.99951e-05 | 1.99978e-05 |
| LR_7[cache_size=0.2,treshold=0.3] | 69.5891 | 69.5646 | 69.5797 | 69.5878 |
| LR_7[cache_size=0.2,treshold=0.5] | 54.8336 | 54.7859 | 54.8112 | 54.8093 |
| LR_7[cache_size=0.2,treshold=0.6] | 44.5147 | 44.4682 | 44.4938 | 44.4933 |
| LR_7[cache_size=0.2,treshold=0.7] | 30.2947 | 30.2775 | 30.2891 | 30.2932 |
| LR_7[cache_size=0.2,treshold=0.8] | 10.4374 | 10.3694 | 10.4005 | 10.3963 |
| LR_7[cache_size=0.2,treshold=0.9] | 0.00777916 | 0.00636331 | 0.00716753 | 0.00743969 |
| LR_8[cache_size=0.2,treshold=0.3] | 69.7063 | 69.6769 | 69.6931 | 69.6982 |
| LR_8[cache_size=0.2,treshold=0.5] | 54.9255 | 54.8923 | 54.9038 | 54.9009 |
| LR_8[cache_size=0.2,treshold=0.6] | 44.5447 | 44.5027 | 44.5249 | 44.5246 |
| LR_8[cache_size=0.2,treshold=0.7] | 30.2211 | 30.2054 | 30.2151 | 30.2175 |
| LR_8[cache_size=0.2,treshold=0.8] | 10.2106 | 10.1508 | 10.1785 | 10.1771 |
| LR_8[cache_size=0.2,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_9[cache_size=0.2,treshold=0.3] | 69.7393 | 69.7092 | 69.7248 | 69.7293 |
| LR_9[cache_size=0.2,treshold=0.5] | 54.952 | 54.9204 | 54.9308 | 54.9263 |
| LR_9[cache_size=0.2,treshold=0.6] | 44.5602 | 44.5161 | 44.5394 | 44.5399 |
| LR_9[cache_size=0.2,treshold=0.7] | 30.2082 | 30.1953 | 30.2029 | 30.2049 |
| LR_9[cache_size=0.2,treshold=0.8] | 10.158 | 10.0991 | 10.1267 | 10.1253 |
| LR_9[cache_size=0.2,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_10[cache_size=0.4,treshold=0.3] | 74.7041 | 74.6631 | 74.6901 | 74.6924 |
| LR_10[cache_size=0.4,treshold=0.5] | 56.2596 | 56.2169 | 56.2384 | 56.2369 |
| LR_10[cache_size=0.4,treshold=0.6] | 42.7017 | 42.5409 | 42.6008 | 42.5851 |
| LR_10[cache_size=0.4,treshold=0.7] | 21.6635 | 21.515 | 21.5831 | 21.5802 |
| LR_10[cache_size=0.4,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_10[cache_size=0.4,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_11[cache_size=0.4,treshold=0.3] | 74.6961 | 74.6552 | 74.6818 | 74.6839 |
| LR_11[cache_size=0.4,treshold=0.5] | 56.2589 | 56.2152 | 56.2375 | 56.2363 |
| LR_11[cache_size=0.4,treshold=0.6] | 42.7111 | 42.5457 | 42.6074 | 42.5912 |
| LR_11[cache_size=0.4,treshold=0.7] | 21.6802 | 21.5303 | 21.5984 | 21.5947 |
| LR_11[cache_size=0.4,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_11[cache_size=0.4,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_12[cache_size=0.4,treshold=0.3] | 74.7116 | 74.6719 | 74.6982 | 74.7006 |
| LR_12[cache_size=0.4,treshold=0.5] | 56.2644 | 56.2215 | 56.2429 | 56.2407 |
| LR_12[cache_size=0.4,treshold=0.6] | 42.701 | 42.5402 | 42.5999 | 42.584 |
| LR_12[cache_size=0.4,treshold=0.7] | 21.6484 | 21.4979 | 21.5674 | 21.5647 |
| LR_12[cache_size=0.4,treshold=0.8] | 6.49243e-05 | 0 | 1.94808e-05 | 1.08217e-05 |
| LR_12[cache_size=0.4,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=0.4,treshold=0.3] | 97.245 | 97.2333 | 97.2396 | 97.239 |
| LR_13[cache_size=0.4,treshold=0.5] | 85.5184 | 85.4949 | 85.5064 | 85.5049 |
| LR_13[cache_size=0.4,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=0.4,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=0.4,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=0.4,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=0.4,treshold=0.3] | 97.245 | 97.2333 | 97.2396 | 97.239 |
| LR_14[cache_size=0.4,treshold=0.5] | 85.5184 | 85.4949 | 85.5064 | 85.5049 |
| LR_14[cache_size=0.4,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=0.4,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=0.4,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=0.4,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=0.4,treshold=0.3] | 97.245 | 97.2333 | 97.2396 | 97.239 |
| LR_15[cache_size=0.4,treshold=0.5] | 85.5184 | 85.4949 | 85.5064 | 85.5049 |
| LR_15[cache_size=0.4,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=0.4,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=0.4,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=0.4,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_7[cache_size=0.4,treshold=0.3] | 71.2408 | 71.1857 | 71.2103 | 71.2129 |
| LR_7[cache_size=0.4,treshold=0.5] | 56.0155 | 55.9463 | 55.9762 | 55.9707 |
| LR_7[cache_size=0.4,treshold=0.6] | 44.7207 | 44.6566 | 44.6876 | 44.6848 |
| LR_7[cache_size=0.4,treshold=0.7] | 28.1993 | 28.0878 | 28.1311 | 28.1207 |
| LR_7[cache_size=0.4,treshold=0.8] | 6.74312 | 6.65097 | 6.69731 | 6.71616 |
| LR_7[cache_size=0.4,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_8[cache_size=0.4,treshold=0.3] | 71.2314 | 71.1766 | 71.201 | 71.2032 |
| LR_8[cache_size=0.4,treshold=0.5] | 56.0076 | 55.939 | 55.9691 | 55.964 |
| LR_8[cache_size=0.4,treshold=0.6] | 44.7167 | 44.653 | 44.6843 | 44.6826 |
| LR_8[cache_size=0.4,treshold=0.7] | 28.2041 | 28.0924 | 28.1352 | 28.1246 |
| LR_8[cache_size=0.4,treshold=0.8] | 6.75206 | 6.66728 | 6.7124 | 6.72824 |
| LR_8[cache_size=0.4,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_9[cache_size=0.4,treshold=0.3] | 71.2425 | 71.1869 | 71.2115 | 71.2141 |
| LR_9[cache_size=0.4,treshold=0.5] | 56.0155 | 55.947 | 55.9765 | 55.9711 |
| LR_9[cache_size=0.4,treshold=0.6] | 44.718 | 44.654 | 44.6854 | 44.6834 |
| LR_9[cache_size=0.4,treshold=0.7] | 28.1928 | 28.081 | 28.1242 | 28.114 |
| LR_9[cache_size=0.4,treshold=0.8] | 6.73749 | 6.63896 | 6.68599 | 6.69981 |
| LR_9[cache_size=0.4,treshold=0.9] | 0 | 0 | 0 | 0 |
| Offline Clock 1st iteration | 0 | 0 | 0 | 0 |
| Offline Clock 2nd iteration | 43.4673 | 41.4753 | 42.6567 | 43.0175 |
| Zipf Optimal Distribution | 17.0869 | 6.59027 | 12.1282 | 13.1121 |
Miss Ratio Reduced (%)
| Model | Max | Min | Avg | Mdn |
|---|---|---|---|---|
| LR_10[cache_size=0.001,treshold=0.3] | -3.21687 | -3.2229 | -3.2198 | -3.21918 |
| LR_10[cache_size=0.001,treshold=0.5] | -2.17022 | -2.17461 | -2.17256 | -2.17253 |
| LR_10[cache_size=0.001,treshold=0.6] | -1.58558 | -1.591 | -1.58861 | -1.58953 |
| LR_10[cache_size=0.001,treshold=0.7] | -0.931972 | -0.93897 | -0.936225 | -0.936453 |
| LR_10[cache_size=0.001,treshold=0.8] | -0.267959 | -0.269508 | -0.268521 | -0.268143 |
| LR_10[cache_size=0.001,treshold=0.9] | 0.000682298 | 0.000341196 | 0.000511724 | 0.000511706 |
| LR_10[cache_size=All,treshold=0.3] | -3.25695 | -26.6916 | -15.5345 | -17.181 |
| LR_10[cache_size=All,treshold=0.5] | -0.0279728 | -26.4195 | -13.7829 | -16.2085 |
| LR_10[cache_size=All,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_10[cache_size=All,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_10[cache_size=All,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_10[cache_size=All,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_11[cache_size=0.001,treshold=0.3] | -3.2312 | -3.23603 | -3.23314 | -3.23256 |
| LR_11[cache_size=0.001,treshold=0.5] | -2.15299 | -2.15687 | -2.15499 | -2.15514 |
| LR_11[cache_size=0.001,treshold=0.6] | -1.5559 | -1.56165 | -1.5592 | -1.56036 |
| LR_11[cache_size=0.001,treshold=0.7] | -0.908775 | -0.914916 | -0.912481 | -0.912402 |
| LR_11[cache_size=0.001,treshold=0.8] | -0.270227 | -0.272228 | -0.271284 | -0.27137 |
| LR_11[cache_size=0.001,treshold=0.9] | 0.00818756 | 0.0075049 | 0.00764181 | 0.00750528 |
| LR_11[cache_size=All,treshold=0.3] | -3.25661 | -26.6916 | -15.5343 | -17.181 |
| LR_11[cache_size=All,treshold=0.5] | -0.0286565 | -26.4207 | -13.787 | -16.2117 |
| LR_11[cache_size=All,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_11[cache_size=All,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_11[cache_size=All,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_11[cache_size=All,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_12[cache_size=0.001,treshold=0.3] | -3.21499 | -3.22051 | -3.21748 | -3.21696 |
| LR_12[cache_size=0.001,treshold=0.5] | -2.16186 | -2.16557 | -2.16376 | -2.16383 |
| LR_12[cache_size=0.001,treshold=0.6] | -1.57944 | -1.58502 | -1.58291 | -1.58407 |
| LR_12[cache_size=0.001,treshold=0.7] | -0.936577 | -0.943235 | -0.940626 | -0.940546 |
| LR_12[cache_size=0.001,treshold=0.8] | -0.286906 | -0.288953 | -0.287694 | -0.287287 |
| LR_12[cache_size=0.001,treshold=0.9] | 0.00579952 | 0.00511724 | 0.00539021 | 0.00528853 |
| LR_12[cache_size=All,treshold=0.3] | -3.25593 | -26.6927 | -15.5354 | -17.182 |
| LR_12[cache_size=All,treshold=0.5] | -0.0267802 | -26.4184 | -13.7803 | -16.2071 |
| LR_12[cache_size=All,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_12[cache_size=All,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_12[cache_size=All,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_12[cache_size=All,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=0.001,treshold=0.3] | -3.52662 | -3.53197 | -3.52902 | -3.5285 |
| LR_13[cache_size=0.001,treshold=0.5] | -2.43687 | -2.44023 | -2.43873 | -2.43887 |
| LR_13[cache_size=0.001,treshold=0.6] | -1.80015 | -1.80615 | -1.80436 | -1.80502 |
| LR_13[cache_size=0.001,treshold=0.7] | -1.06348 | -1.06914 | -1.06644 | -1.06626 |
| LR_13[cache_size=0.001,treshold=0.8] | -0.281945 | -0.284859 | -0.283736 | -0.283665 |
| LR_13[cache_size=0.001,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=All,treshold=0.3] | -3.55613 | -26.7584 | -15.8329 | -17.4288 |
| LR_13[cache_size=All,treshold=0.5] | 0.00136459 | -26.5366 | -14.077 | -16.7173 |
| LR_13[cache_size=All,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=All,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=All,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=All,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=0.001,treshold=0.3] | -3.54368 | -3.54834 | -3.54587 | -3.54556 |
| LR_14[cache_size=0.001,treshold=0.5] | -2.40702 | -2.41116 | -2.40918 | -2.40851 |
| LR_14[cache_size=0.001,treshold=0.6] | -1.75393 | -1.76057 | -1.75864 | -1.75914 |
| LR_14[cache_size=0.001,treshold=0.7] | -1.02288 | -1.02785 | -1.02561 | -1.02532 |
| LR_14[cache_size=0.001,treshold=0.8] | -0.296102 | -0.299007 | -0.297553 | -0.297311 |
| LR_14[cache_size=0.001,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=All,treshold=0.3] | -3.57318 | -26.7573 | -15.8342 | -17.4278 |
| LR_14[cache_size=All,treshold=0.5] | 0.00221747 | -26.5199 | -13.9948 | -16.6568 |
| LR_14[cache_size=All,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=All,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=All,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=All,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=0.001,treshold=0.3] | -3.52662 | -3.53094 | -3.52806 | -3.52765 |
| LR_15[cache_size=0.001,treshold=0.5] | -2.42476 | -2.42822 | -2.42645 | -2.42625 |
| LR_15[cache_size=0.001,treshold=0.6] | -1.78804 | -1.79469 | -1.79289 | -1.79376 |
| LR_15[cache_size=0.001,treshold=0.7] | -1.06467 | -1.06965 | -1.06736 | -1.06711 |
| LR_15[cache_size=0.001,treshold=0.8] | -0.304289 | -0.307546 | -0.306048 | -0.305541 |
| LR_15[cache_size=0.001,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=All,treshold=0.3] | -3.56738 | -26.7584 | -15.8349 | -17.4288 |
| LR_15[cache_size=All,treshold=0.5] | 0.00238804 | -26.5154 | -13.9961 | -16.6522 |
| LR_15[cache_size=All,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=All,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=All,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=All,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_7[cache_size=0.001,treshold=0.3] | -3.97043 | -3.97459 | -3.97269 | -3.97284 |
| LR_7[cache_size=0.001,treshold=0.5] | -2.68215 | -2.6876 | -2.68456 | -2.68416 |
| LR_7[cache_size=0.001,treshold=0.6] | -1.90788 | -1.91206 | -1.91004 | -1.90958 |
| LR_7[cache_size=0.001,treshold=0.7] | -1.00809 | -1.01181 | -1.00964 | -1.00895 |
| LR_7[cache_size=0.001,treshold=0.8] | -0.118736 | -0.120596 | -0.119813 | -0.119908 |
| LR_7[cache_size=0.001,treshold=0.9] | 0.0279742 | 0.0264382 | 0.0270193 | 0.0269494 |
| LR_7[cache_size=All,treshold=0.3] | -3.70077 | -26.0015 | -15.5442 | -17.1022 |
| LR_7[cache_size=All,treshold=0.5] | -0.231799 | -23.5434 | -12.9866 | -15.4492 |
| LR_7[cache_size=All,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_7[cache_size=All,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_7[cache_size=All,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_7[cache_size=All,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_8[cache_size=0.001,treshold=0.3] | -4.01444 | -4.01775 | -4.01608 | -4.01587 |
| LR_8[cache_size=0.001,treshold=0.5] | -2.63729 | -2.64109 | -2.63888 | -2.63759 |
| LR_8[cache_size=0.001,treshold=0.6] | -1.83384 | -1.83685 | -1.83502 | -1.83453 |
| LR_8[cache_size=0.001,treshold=0.7] | -0.98609 | -0.990322 | -0.98825 | -0.988138 |
| LR_8[cache_size=0.001,treshold=0.8] | -0.180322 | -0.182173 | -0.181459 | -0.181491 |
| LR_8[cache_size=0.001,treshold=0.9] | 0.0262684 | 0.024732 | 0.0251088 | 0.0247333 |
| LR_8[cache_size=All,treshold=0.3] | -3.76882 | -25.9926 | -15.5579 | -17.0987 |
| LR_8[cache_size=All,treshold=0.5] | -0.198197 | -23.433 | -12.7635 | -15.23 |
| LR_8[cache_size=All,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_8[cache_size=All,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_8[cache_size=All,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_8[cache_size=All,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_9[cache_size=0.001,treshold=0.3] | -3.96548 | -3.96965 | -3.96764 | -3.96773 |
| LR_9[cache_size=0.001,treshold=0.5] | -2.66181 | -2.66627 | -2.66403 | -2.66403 |
| LR_9[cache_size=0.001,treshold=0.6] | -1.89389 | -1.89739 | -1.89551 | -1.89482 |
| LR_9[cache_size=0.001,treshold=0.7] | -1.01543 | -1.0183 | -1.01657 | -1.0164 |
| LR_9[cache_size=0.001,treshold=0.8] | -0.148591 | -0.150271 | -0.149664 | -0.149935 |
| LR_9[cache_size=0.001,treshold=0.9] | 0.0279742 | 0.0262676 | 0.0268828 | 0.0267788 |
| LR_9[cache_size=All,treshold=0.3] | -3.75808 | -25.997 | -15.5573 | -17.1001 |
| LR_9[cache_size=All,treshold=0.5] | -0.170939 | -23.4665 | -12.7712 | -15.2422 |
| LR_9[cache_size=All,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_9[cache_size=All,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_9[cache_size=All,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_9[cache_size=All,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_10[cache_size=0.01,treshold=0.3] | -4.75913 | -4.77055 | -4.76281 | -4.76185 |
| LR_10[cache_size=0.01,treshold=0.5] | -3.23771 | -3.25293 | -3.24348 | -3.24177 |
| LR_10[cache_size=0.01,treshold=0.6] | -2.36641 | -2.37553 | -2.36954 | -2.36871 |
| LR_10[cache_size=0.01,treshold=0.7] | -1.37419 | -1.38484 | -1.37991 | -1.37992 |
| LR_10[cache_size=0.01,treshold=0.8] | -0.381734 | -0.390036 | -0.385496 | -0.386683 |
| LR_10[cache_size=0.01,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_11[cache_size=0.01,treshold=0.3] | -4.75617 | -4.76784 | -4.75966 | -4.75839 |
| LR_11[cache_size=0.01,treshold=0.5] | -3.22981 | -3.24479 | -3.23563 | -3.23412 |
| LR_11[cache_size=0.01,treshold=0.6] | -2.36155 | -2.37109 | -2.36485 | -2.36402 |
| LR_11[cache_size=0.01,treshold=0.7] | -1.37715 | -1.38731 | -1.38218 | -1.38214 |
| LR_11[cache_size=0.01,treshold=0.8] | -0.390178 | -0.398917 | -0.394232 | -0.395566 |
| LR_11[cache_size=0.01,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_12[cache_size=0.01,treshold=0.3] | -4.76061 | -4.77179 | -4.7643 | -4.76308 |
| LR_12[cache_size=0.01,treshold=0.5] | -3.24116 | -3.25713 | -3.24723 | -3.24537 |
| LR_12[cache_size=0.01,treshold=0.6] | -2.36789 | -2.37701 | -2.37087 | -2.3697 |
| LR_12[cache_size=0.01,treshold=0.7] | -1.36926 | -1.3804 | -1.37498 | -1.37473 |
| LR_12[cache_size=0.01,treshold=0.8] | -0.371864 | -0.380908 | -0.37607 | -0.377059 |
| LR_12[cache_size=0.01,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=0.01,treshold=0.3] | -5.92757 | -5.94018 | -5.93145 | -5.93065 |
| LR_13[cache_size=0.01,treshold=0.5] | -4.06459 | -4.07702 | -4.07 | -4.06935 |
| LR_13[cache_size=0.01,treshold=0.6] | -2.94703 | -2.95874 | -2.9525 | -2.95253 |
| LR_13[cache_size=0.01,treshold=0.7] | -1.70312 | -1.71507 | -1.71003 | -1.71132 |
| LR_13[cache_size=0.01,treshold=0.8] | -0.293395 | -0.296783 | -0.295378 | -0.295903 |
| LR_13[cache_size=0.01,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=0.01,treshold=0.3] | -5.91749 | -5.93105 | -5.92187 | -5.92127 |
| LR_14[cache_size=0.01,treshold=0.5] | -4.04411 | -4.05629 | -4.04956 | -4.04936 |
| LR_14[cache_size=0.01,treshold=0.6] | -2.93617 | -2.94812 | -2.94184 | -2.94217 |
| LR_14[cache_size=0.01,treshold=0.7] | -1.7051 | -1.71729 | -1.71196 | -1.7128 |
| LR_14[cache_size=0.01,treshold=0.8] | -0.316343 | -0.319617 | -0.318179 | -0.318361 |
| LR_14[cache_size=0.01,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=0.01,treshold=0.3] | -5.93102 | -5.94314 | -5.93495 | -5.93411 |
| LR_15[cache_size=0.01,treshold=0.5] | -4.07101 | -4.08369 | -4.07661 | -4.07577 |
| LR_15[cache_size=0.01,treshold=0.6] | -2.95048 | -2.96194 | -2.95541 | -2.95525 |
| LR_15[cache_size=0.01,treshold=0.7] | -1.70164 | -1.71384 | -1.70865 | -1.71034 |
| LR_15[cache_size=0.01,treshold=0.8] | -0.285005 | -0.288642 | -0.287136 | -0.287759 |
| LR_15[cache_size=0.01,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_7[cache_size=0.01,treshold=0.3] | -5.19672 | -5.21209 | -5.20132 | -5.19862 |
| LR_7[cache_size=0.01,treshold=0.5] | -3.43931 | -3.45556 | -3.44835 | -3.44979 |
| LR_7[cache_size=0.01,treshold=0.6] | -2.44611 | -2.46043 | -2.45378 | -2.45409 |
| LR_7[cache_size=0.01,treshold=0.7] | -1.33841 | -1.34486 | -1.34122 | -1.34167 |
| LR_7[cache_size=0.01,treshold=0.8] | -0.234699 | -0.237081 | -0.235809 | -0.235455 |
| LR_7[cache_size=0.01,treshold=0.9] | 0.0399803 | 0.0380085 | 0.0390876 | 0.0389789 |
| LR_8[cache_size=0.01,treshold=0.3] | -5.19474 | -5.21061 | -5.19949 | -5.19665 |
| LR_8[cache_size=0.01,treshold=0.5] | -3.43684 | -3.45334 | -3.44608 | -3.44757 |
| LR_8[cache_size=0.01,treshold=0.6] | -2.44537 | -2.45969 | -2.45309 | -2.4536 |
| LR_8[cache_size=0.01,treshold=0.7] | -1.34039 | -1.34659 | -1.34314 | -1.34364 |
| LR_8[cache_size=0.01,treshold=0.8] | -0.238368 | -0.241028 | -0.239461 | -0.239157 |
| LR_8[cache_size=0.01,treshold=0.9] | 0.0399761 | 0.0377616 | 0.0388902 | 0.0387322 |
| LR_9[cache_size=0.01,treshold=0.3] | -5.2172 | -5.23283 | -5.22145 | -5.21849 |
| LR_9[cache_size=0.01,treshold=0.5] | -3.45781 | -3.47284 | -3.46606 | -3.46706 |
| LR_9[cache_size=0.01,treshold=0.6] | -2.45006 | -2.46413 | -2.45739 | -2.4568 |
| LR_9[cache_size=0.01,treshold=0.7] | -1.31917 | -1.32585 | -1.32227 | -1.32267 |
| LR_9[cache_size=0.01,treshold=0.8] | -0.20311 | -0.20649 | -0.205012 | -0.205344 |
| LR_9[cache_size=0.01,treshold=0.9] | 0.0402229 | 0.0380085 | 0.0391863 | 0.0389789 |
| LR_10[cache_size=0.1,treshold=0.3] | -10.324 | -10.3411 | -10.3285 | -10.3258 |
| LR_10[cache_size=0.1,treshold=0.5] | -7.98478 | -7.99936 | -7.9908 | -7.98939 |
| LR_10[cache_size=0.1,treshold=0.6] | -6.21124 | -6.22448 | -6.21908 | -6.22072 |
| LR_10[cache_size=0.1,treshold=0.7] | -2.23289 | -2.24142 | -2.23817 | -2.2393 |
| LR_10[cache_size=0.1,treshold=0.8] | -0.00187072 | -0.00233845 | -0.00224432 | -0.00233774 |
| LR_10[cache_size=0.1,treshold=0.9] | -0.00140198 | -0.00140307 | -0.00140271 | -0.00140284 |
| LR_11[cache_size=0.1,treshold=0.3] | -10.3349 | -10.3518 | -10.3396 | -10.3375 |
| LR_11[cache_size=0.1,treshold=0.5] | -8.03948 | -8.05502 | -8.04579 | -8.04363 |
| LR_11[cache_size=0.1,treshold=0.6] | -6.25797 | -6.27172 | -6.26686 | -6.27028 |
| LR_11[cache_size=0.1,treshold=0.7] | -2.13496 | -2.14277 | -2.13811 | -2.13781 |
| LR_11[cache_size=0.1,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_11[cache_size=0.1,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_12[cache_size=0.1,treshold=0.3] | -10.3333 | -10.3504 | -10.3382 | -10.3361 |
| LR_12[cache_size=0.1,treshold=0.5] | -8.07314 | -8.08776 | -8.0787 | -8.07728 |
| LR_12[cache_size=0.1,treshold=0.6] | -6.28648 | -6.30072 | -6.29576 | -6.29833 |
| LR_12[cache_size=0.1,treshold=0.7] | -2.09474 | -2.10396 | -2.09902 | -2.09899 |
| LR_12[cache_size=0.1,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_12[cache_size=0.1,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=0.1,treshold=0.3] | -10.6382 | -10.6558 | -10.6443 | -10.6421 |
| LR_13[cache_size=0.1,treshold=0.5] | -7.10103 | -7.1159 | -7.10896 | -7.10953 |
| LR_13[cache_size=0.1,treshold=0.6] | -5.02797 | -5.04321 | -5.0378 | -5.03969 |
| LR_13[cache_size=0.1,treshold=0.7] | -2.5044 | -2.51482 | -2.50955 | -2.51009 |
| LR_13[cache_size=0.1,treshold=0.8] | -0.000467548 | -0.000935362 | -0.000748096 | -0.000934654 |
| LR_13[cache_size=0.1,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=0.1,treshold=0.3] | -10.6733 | -10.6895 | -10.6785 | -10.6762 |
| LR_14[cache_size=0.1,treshold=0.5] | -7.11225 | -7.12619 | -7.12009 | -7.12075 |
| LR_14[cache_size=0.1,treshold=0.6] | -5.0275 | -5.04321 | -5.03752 | -5.03969 |
| LR_14[cache_size=0.1,treshold=0.7] | -2.47683 | -2.48583 | -2.48103 | -2.48063 |
| LR_14[cache_size=0.1,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=0.1,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=0.1,treshold=0.3] | -10.6836 | -10.7003 | -10.6889 | -10.686 |
| LR_15[cache_size=0.1,treshold=0.5] | -7.1244 | -7.13741 | -7.1315 | -7.13244 |
| LR_15[cache_size=0.1,treshold=0.6] | -5.0247 | -5.03993 | -5.03453 | -5.03689 |
| LR_15[cache_size=0.1,treshold=0.7] | -2.46515 | -2.47274 | -2.46878 | -2.46847 |
| LR_15[cache_size=0.1,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=0.1,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_7[cache_size=0.1,treshold=0.3] | -7.48836 | -7.50548 | -7.49648 | -7.49505 |
| LR_7[cache_size=0.1,treshold=0.5] | -4.77549 | -4.79008 | -4.78344 | -4.78262 |
| LR_7[cache_size=0.1,treshold=0.6] | -3.2934 | -3.30703 | -3.2989 | -3.29839 |
| LR_7[cache_size=0.1,treshold=0.7] | -1.69359 | -1.70679 | -1.70037 | -1.70187 |
| LR_7[cache_size=0.1,treshold=0.8] | -0.231974 | -0.239418 | -0.235936 | -0.236579 |
| LR_7[cache_size=0.1,treshold=0.9] | -0.00140198 | -0.00140307 | -0.00140271 | -0.00140284 |
| LR_8[cache_size=0.1,treshold=0.3] | -7.5122 | -7.52793 | -7.51883 | -7.51797 |
| LR_8[cache_size=0.1,treshold=0.5] | -4.78204 | -4.79709 | -4.78999 | -4.78862 |
| LR_8[cache_size=0.1,treshold=0.6] | -3.28639 | -3.30095 | -3.29227 | -3.29092 |
| LR_8[cache_size=0.1,treshold=0.7] | -1.67256 | -1.68575 | -1.67877 | -1.6799 |
| LR_8[cache_size=0.1,treshold=0.8] | -0.209525 | -0.216505 | -0.213212 | -0.213101 |
| LR_8[cache_size=0.1,treshold=0.9] | 0 | -0.000467681 | -0.000280511 | -0.000467327 |
| LR_9[cache_size=0.1,treshold=0.3] | -7.51501 | -7.53074 | -7.52154 | -7.52078 |
| LR_9[cache_size=0.1,treshold=0.5] | -4.78297 | -4.7985 | -4.79111 | -4.78917 |
| LR_9[cache_size=0.1,treshold=0.6] | -3.28546 | -3.30049 | -3.2917 | -3.29045 |
| LR_9[cache_size=0.1,treshold=0.7] | -1.66976 | -1.68341 | -1.67615 | -1.67714 |
| LR_9[cache_size=0.1,treshold=0.8] | -0.205783 | -0.212734 | -0.209565 | -0.209362 |
| LR_9[cache_size=0.1,treshold=0.9] | 0 | -0.000467681 | -0.000280511 | -0.000467327 |
| LR_10[cache_size=0.2,treshold=0.3] | -12.2754 | -12.2815 | -12.2776 | -12.2778 |
| LR_10[cache_size=0.2,treshold=0.5] | -8.05348 | -8.06355 | -8.0599 | -8.06154 |
| LR_10[cache_size=0.2,treshold=0.6] | -5.64452 | -5.66228 | -5.6566 | -5.65871 |
| LR_10[cache_size=0.2,treshold=0.7] | -2.75628 | -2.76833 | -2.7616 | -2.76271 |
| LR_10[cache_size=0.2,treshold=0.8] | -0.00196289 | -0.00196456 | -0.00196369 | -0.00196354 |
| LR_10[cache_size=0.2,treshold=0.9] | -0.00130859 | -0.00130971 | -0.00130913 | -0.00130903 |
| LR_11[cache_size=0.2,treshold=0.3] | -12.292 | -12.2985 | -12.2953 | -12.2955 |
| LR_11[cache_size=0.2,treshold=0.5] | -8.05938 | -8.07009 | -8.06579 | -8.06743 |
| LR_11[cache_size=0.2,treshold=0.6] | -5.64124 | -5.65966 | -5.65346 | -5.65544 |
| LR_11[cache_size=0.2,treshold=0.7] | -2.73663 | -2.75001 | -2.74236 | -2.74307 |
| LR_11[cache_size=0.2,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_11[cache_size=0.2,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_12[cache_size=0.2,treshold=0.3] | -12.3018 | -12.3083 | -12.3045 | -12.304 |
| LR_12[cache_size=0.2,treshold=0.5] | -8.06265 | -8.07271 | -8.0688 | -8.07041 |
| LR_12[cache_size=0.2,treshold=0.6] | -5.63928 | -5.6577 | -5.6515 | -5.65335 |
| LR_12[cache_size=0.2,treshold=0.7] | -2.72922 | -2.74215 | -2.73463 | -2.73522 |
| LR_12[cache_size=0.2,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_12[cache_size=0.2,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=0.2,treshold=0.3] | -12.2978 | -12.3044 | -12.3007 | -12.3008 |
| LR_13[cache_size=0.2,treshold=0.5] | -8.06068 | -8.0714 | -8.06723 | -8.0691 |
| LR_13[cache_size=0.2,treshold=0.6] | -5.64059 | -5.65901 | -5.65255 | -5.65466 |
| LR_13[cache_size=0.2,treshold=0.7] | -2.73336 | -2.74608 | -2.73908 | -2.7398 |
| LR_13[cache_size=0.2,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=0.2,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=0.2,treshold=0.3] | -12.292 | -12.2985 | -12.2954 | -12.2955 |
| LR_14[cache_size=0.2,treshold=0.5] | -8.05938 | -8.07009 | -8.06592 | -8.06779 |
| LR_14[cache_size=0.2,treshold=0.6] | -5.64124 | -5.65966 | -5.65346 | -5.65544 |
| LR_14[cache_size=0.2,treshold=0.7] | -2.73663 | -2.75001 | -2.74236 | -2.74307 |
| LR_14[cache_size=0.2,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=0.2,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=0.2,treshold=0.3] | -12.3011 | -12.3083 | -12.3044 | -12.304 |
| LR_15[cache_size=0.2,treshold=0.5] | -8.06265 | -8.07336 | -8.06933 | -8.07106 |
| LR_15[cache_size=0.2,treshold=0.6] | -5.63993 | -5.65835 | -5.65202 | -5.654 |
| LR_15[cache_size=0.2,treshold=0.7] | -2.72922 | -2.74215 | -2.73463 | -2.73522 |
| LR_15[cache_size=0.2,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=0.2,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_7[cache_size=0.2,treshold=0.3] | -8.57414 | -8.57858 | -8.57596 | -8.57545 |
| LR_7[cache_size=0.2,treshold=0.5] | -5.22041 | -5.23591 | -5.22656 | -5.22357 |
| LR_7[cache_size=0.2,treshold=0.6] | -3.42769 | -3.44523 | -3.43567 | -3.43798 |
| LR_7[cache_size=0.2,treshold=0.7] | -1.56102 | -1.57424 | -1.56833 | -1.56881 |
| LR_7[cache_size=0.2,treshold=0.8] | -0.0824656 | -0.0942717 | -0.0864022 | -0.0844324 |
| LR_7[cache_size=0.2,treshold=0.9] | -0.00196289 | -0.00261941 | -0.00209466 | -0.00196354 |
| LR_8[cache_size=0.2,treshold=0.3] | -8.59705 | -8.60215 | -8.599 | -8.59867 |
| LR_8[cache_size=0.2,treshold=0.5] | -5.2263 | -5.24376 | -5.23349 | -5.23031 |
| LR_8[cache_size=0.2,treshold=0.6] | -3.42246 | -3.43868 | -3.42978 | -3.43143 |
| LR_8[cache_size=0.2,treshold=0.7] | -1.54465 | -1.55526 | -1.55053 | -1.55114 |
| LR_8[cache_size=0.2,treshold=0.8] | -0.0687596 | -0.0792144 | -0.0729181 | -0.0719966 |
| LR_8[cache_size=0.2,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_9[cache_size=0.2,treshold=0.3] | -8.60164 | -8.60739 | -8.6041 | -8.60359 |
| LR_9[cache_size=0.2,treshold=0.5] | -5.22892 | -5.24507 | -5.23546 | -5.23359 |
| LR_9[cache_size=0.2,treshold=0.6] | -3.4218 | -3.43868 | -3.42939 | -3.43078 |
| LR_9[cache_size=0.2,treshold=0.7] | -1.54138 | -1.55264 | -1.54791 | -1.54852 |
| LR_9[cache_size=0.2,treshold=0.8] | -0.0674499 | -0.0779051 | -0.0718708 | -0.0713421 |
| LR_9[cache_size=0.2,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_10[cache_size=0.4,treshold=0.3] | -14.2156 | -14.275 | -14.2511 | -14.2538 |
| LR_10[cache_size=0.4,treshold=0.5] | -8.93748 | -8.98745 | -8.96031 | -8.95992 |
| LR_10[cache_size=0.4,treshold=0.6] | -6.01236 | -6.06569 | -6.04422 | -6.04908 |
| LR_10[cache_size=0.4,treshold=0.7] | -2.61501 | -2.64685 | -2.63335 | -2.64157 |
| LR_10[cache_size=0.4,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_10[cache_size=0.4,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_11[cache_size=0.4,treshold=0.3] | -14.2123 | -14.2728 | -14.2484 | -14.2516 |
| LR_11[cache_size=0.4,treshold=0.5] | -8.93726 | -8.98711 | -8.96007 | -8.95981 |
| LR_11[cache_size=0.4,treshold=0.6] | -6.01314 | -6.06703 | -6.0452 | -6.05019 |
| LR_11[cache_size=0.4,treshold=0.7] | -2.61635 | -2.64852 | -2.63487 | -2.64336 |
| LR_11[cache_size=0.4,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_11[cache_size=0.4,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_12[cache_size=0.4,treshold=0.3] | -14.2179 | -14.2784 | -14.254 | -14.2571 |
| LR_12[cache_size=0.4,treshold=0.5] | -8.93815 | -8.98867 | -8.96125 | -8.96093 |
| LR_12[cache_size=0.4,treshold=0.6] | -6.01203 | -6.06558 | -6.0441 | -6.0493 |
| LR_12[cache_size=0.4,treshold=0.7] | -2.61367 | -2.64473 | -2.63128 | -2.63934 |
| LR_12[cache_size=0.4,treshold=0.8] | 0 | -0.000111479 | -2.22958e-05 | 0 |
| LR_12[cache_size=0.4,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=0.4,treshold=0.3] | -24.7111 | -24.7763 | -24.7426 | -24.7333 |
| LR_13[cache_size=0.4,treshold=0.5] | -18.4332 | -18.4889 | -18.4702 | -18.4734 |
| LR_13[cache_size=0.4,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=0.4,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=0.4,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_13[cache_size=0.4,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=0.4,treshold=0.3] | -24.7111 | -24.7763 | -24.7426 | -24.7333 |
| LR_14[cache_size=0.4,treshold=0.5] | -18.4332 | -18.4889 | -18.4702 | -18.4734 |
| LR_14[cache_size=0.4,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=0.4,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=0.4,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_14[cache_size=0.4,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=0.4,treshold=0.3] | -24.7111 | -24.7763 | -24.7426 | -24.7333 |
| LR_15[cache_size=0.4,treshold=0.5] | -18.4332 | -18.4889 | -18.4702 | -18.4734 |
| LR_15[cache_size=0.4,treshold=0.6] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=0.4,treshold=0.7] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=0.4,treshold=0.8] | 0 | 0 | 0 | 0 |
| LR_15[cache_size=0.4,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_7[cache_size=0.4,treshold=0.3] | -9.46621 | -9.52188 | -9.49432 | -9.49426 |
| LR_7[cache_size=0.4,treshold=0.5] | -5.35293 | -5.42246 | -5.39159 | -5.38726 |
| LR_7[cache_size=0.4,treshold=0.6] | -3.23244 | -3.29443 | -3.26094 | -3.25586 |
| LR_7[cache_size=0.4,treshold=0.7] | -1.19619 | -1.23474 | -1.22055 | -1.22163 |
| LR_7[cache_size=0.4,treshold=0.8] | -0.102515 | -0.129588 | -0.117868 | -0.122509 |
| LR_7[cache_size=0.4,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_8[cache_size=0.4,treshold=0.3] | -9.46543 | -9.52076 | -9.4928 | -9.49181 |
| LR_8[cache_size=0.4,treshold=0.5] | -5.35315 | -5.42279 | -5.39183 | -5.38793 |
| LR_8[cache_size=0.4,treshold=0.6] | -3.23378 | -3.29477 | -3.26206 | -3.25686 |
| LR_8[cache_size=0.4,treshold=0.7] | -1.19797 | -1.2363 | -1.22197 | -1.2223 |
| LR_8[cache_size=0.4,treshold=0.8] | -0.103295 | -0.130034 | -0.118113 | -0.122286 |
| LR_8[cache_size=0.4,treshold=0.9] | 0 | 0 | 0 | 0 |
| LR_9[cache_size=0.4,treshold=0.3] | -9.46666 | -9.52165 | -9.49456 | -9.49459 |
| LR_9[cache_size=0.4,treshold=0.5] | -5.35326 | -5.42312 | -5.39172 | -5.38693 |
| LR_9[cache_size=0.4,treshold=0.6] | -3.23233 | -3.29443 | -3.2609 | -3.25575 |
| LR_9[cache_size=0.4,treshold=0.7] | -1.19608 | -1.23507 | -1.22055 | -1.2213 |
| LR_9[cache_size=0.4,treshold=0.8] | -0.103183 | -0.129477 | -0.118047 | -0.122509 |
| LR_9[cache_size=0.4,treshold=0.9] | 0 | 0 | 0 | 0 |
| Offline Clock 1st iteration | 0 | 0 | 0 | 0 |
| Offline Clock 2nd iteration | 7.80369 | 0.100977 | 2.73498 | 1.84941 |
| Zipf Optimal Distribution | 3.35401 | 0.0684004 | 1.23463 | 0.902408 |
Model Summaries Plot
Miss Ratio Reduced (%)
Promotion Reduced (%)
Promotion vs Miss Ratio
Cache Size All
Cache Size 0.001
Cache Size 0.01
Cache Size 0.1
Cache Size 0.2
Cache Size 0.4
Model Classification Report
LR_10_0.001
precision recall f1-score support
0 0.89 0.71 0.79 30469299
1 0.66 0.87 0.75 19888532
accuracy 0.77 50357831
macro avg 0.78 0.79 0.77 50357831
weighted avg 0.80 0.77 0.78 50357831
Accuracy: 0.7738074342399696
precision recall f1-score support
0 0.89 0.71 0.79 30469299
1 0.66 0.87 0.75 19888532
accuracy 0.77 50357831
macro avg 0.78 0.79 0.77 50357831
weighted avg 0.80 0.77 0.78 50357831
Accuracy: 0.7738074342399696
LR_10_0.01
precision recall f1-score support
0 0.89 0.69 0.78 30231476
1 0.65 0.87 0.74 19809713
accuracy 0.76 50041189
macro avg 0.77 0.78 0.76 50041189
weighted avg 0.79 0.76 0.76 50041189
Accuracy: 0.7611738202303706
precision recall f1-score support
0 0.89 0.69 0.78 30231476
1 0.65 0.87 0.74 19809713
accuracy 0.76 50041189
macro avg 0.77 0.78 0.76 50041189
weighted avg 0.79 0.76 0.76 50041189
Accuracy: 0.7611738202303706
LR_10_0.1
precision recall f1-score support
0 0.87 0.59 0.70 29263977
1 0.58 0.86 0.69 18981990
accuracy 0.70 48245967
macro avg 0.72 0.73 0.70 48245967
weighted avg 0.76 0.70 0.70 48245967
Accuracy: 0.698262447511934
precision recall f1-score support
0 0.87 0.59 0.70 29263977
1 0.58 0.86 0.69 18981990
accuracy 0.70 48245967
macro avg 0.72 0.73 0.70 48245967
weighted avg 0.76 0.70 0.70 48245967
Accuracy: 0.698262447511934
LR_10_0.2
precision recall f1-score support
0 0.85 0.66 0.74 28400293
1 0.60 0.82 0.69 17762125
accuracy 0.72 46162418
macro avg 0.73 0.74 0.72 46162418
weighted avg 0.75 0.72 0.72 46162418
Accuracy: 0.7202710005355438
precision recall f1-score support
0 0.85 0.66 0.74 28400293
1 0.60 0.82 0.69 17762125
accuracy 0.72 46162418
macro avg 0.73 0.74 0.72 46162418
weighted avg 0.75 0.72 0.72 46162418
Accuracy: 0.7202710005355438
LR_10_0.4
precision recall f1-score support
0 0.89 0.69 0.77 26121772
1 0.60 0.84 0.70 14505950
accuracy 0.74 40627722
macro avg 0.74 0.77 0.74 40627722
weighted avg 0.78 0.74 0.75 40627722
Accuracy: 0.7429382331601068
precision recall f1-score support
0 0.89 0.69 0.77 26121772
1 0.60 0.84 0.70 14505950
accuracy 0.74 40627722
macro avg 0.74 0.77 0.74 40627722
weighted avg 0.78 0.74 0.75 40627722
Accuracy: 0.7429382331601068
LR_10_All
precision recall f1-score support
0 0.73 0.31 0.44 144486817
1 0.43 0.81 0.56 90948310
accuracy 0.51 235435127
macro avg 0.58 0.56 0.50 235435127
weighted avg 0.61 0.51 0.48 235435127
Accuracy: 0.5060794899989584
precision recall f1-score support
0 0.73 0.31 0.44 144486817
1 0.43 0.81 0.56 90948310
accuracy 0.51 235435127
macro avg 0.58 0.56 0.50 235435127
weighted avg 0.61 0.51 0.48 235435127
Accuracy: 0.5060794899989584
LR_11_0.001
precision recall f1-score support
0 0.89 0.71 0.79 30469299
1 0.66 0.86 0.75 19888532
accuracy 0.77 50357831
macro avg 0.77 0.79 0.77 50357831
weighted avg 0.80 0.77 0.77 50357831
Accuracy: 0.7689939822864889
precision recall f1-score support
0 0.89 0.71 0.79 30469299
1 0.66 0.86 0.75 19888532
accuracy 0.77 50357831
macro avg 0.77 0.79 0.77 50357831
weighted avg 0.80 0.77 0.77 50357831
Accuracy: 0.7689939822864889
LR_11_0.01
precision recall f1-score support
0 0.89 0.69 0.78 30231476
1 0.65 0.87 0.74 19809713
accuracy 0.76 50041189
macro avg 0.77 0.78 0.76 50041189
weighted avg 0.79 0.76 0.76 50041189
Accuracy: 0.7614748322626786
precision recall f1-score support
0 0.89 0.69 0.78 30231476
1 0.65 0.87 0.74 19809713
accuracy 0.76 50041189
macro avg 0.77 0.78 0.76 50041189
weighted avg 0.79 0.76 0.76 50041189
Accuracy: 0.7614748322626786
LR_11_0.1
precision recall f1-score support
0 0.87 0.59 0.70 29263977
1 0.58 0.87 0.69 18981990
accuracy 0.70 48245967
macro avg 0.73 0.73 0.70 48245967
weighted avg 0.76 0.70 0.70 48245967
Accuracy: 0.6982573486401464
precision recall f1-score support
0 0.87 0.59 0.70 29263977
1 0.58 0.87 0.69 18981990
accuracy 0.70 48245967
macro avg 0.73 0.73 0.70 48245967
weighted avg 0.76 0.70 0.70 48245967
Accuracy: 0.6982573486401464
LR_11_0.2
precision recall f1-score support
0 0.85 0.66 0.74 28400293
1 0.60 0.82 0.69 17762125
accuracy 0.72 46162418
macro avg 0.73 0.74 0.72 46162418
weighted avg 0.75 0.72 0.72 46162418
Accuracy: 0.7202601258885529
precision recall f1-score support
0 0.85 0.66 0.74 28400293
1 0.60 0.82 0.69 17762125
accuracy 0.72 46162418
macro avg 0.73 0.74 0.72 46162418
weighted avg 0.75 0.72 0.72 46162418
Accuracy: 0.7202601258885529
LR_11_0.4
precision recall f1-score support
0 0.89 0.69 0.77 26121772
1 0.60 0.84 0.70 14505950
accuracy 0.74 40627722
macro avg 0.74 0.77 0.74 40627722
weighted avg 0.78 0.74 0.75 40627722
Accuracy: 0.742940891443532
precision recall f1-score support
0 0.89 0.69 0.77 26121772
1 0.60 0.84 0.70 14505950
accuracy 0.74 40627722
macro avg 0.74 0.77 0.74 40627722
weighted avg 0.78 0.74 0.75 40627722
Accuracy: 0.742940891443532
LR_11_All
precision recall f1-score support
0 0.73 0.31 0.44 144486817
1 0.43 0.81 0.56 90948310
accuracy 0.51 235435127
macro avg 0.58 0.56 0.50 235435127
weighted avg 0.61 0.51 0.48 235435127
Accuracy: 0.5060570082220569
precision recall f1-score support
0 0.73 0.31 0.44 144486817
1 0.43 0.81 0.56 90948310
accuracy 0.51 235435127
macro avg 0.58 0.56 0.50 235435127
weighted avg 0.61 0.51 0.48 235435127
Accuracy: 0.5060570082220569
LR_12_0.001
precision recall f1-score support
0 0.89 0.71 0.79 30469299
1 0.66 0.87 0.75 19888532
accuracy 0.77 50357831
macro avg 0.78 0.79 0.77 50357831
weighted avg 0.80 0.77 0.78 50357831
Accuracy: 0.7734336691347965
precision recall f1-score support
0 0.89 0.71 0.79 30469299
1 0.66 0.87 0.75 19888532
accuracy 0.77 50357831
macro avg 0.78 0.79 0.77 50357831
weighted avg 0.80 0.77 0.78 50357831
Accuracy: 0.7734336691347965
LR_12_0.01
precision recall f1-score support
0 0.89 0.69 0.78 30231476
1 0.65 0.87 0.74 19809713
accuracy 0.76 50041189
macro avg 0.77 0.78 0.76 50041189
weighted avg 0.79 0.76 0.76 50041189
Accuracy: 0.7608722086919237
precision recall f1-score support
0 0.89 0.69 0.78 30231476
1 0.65 0.87 0.74 19809713
accuracy 0.76 50041189
macro avg 0.77 0.78 0.76 50041189
weighted avg 0.79 0.76 0.76 50041189
Accuracy: 0.7608722086919237
LR_12_0.1
precision recall f1-score support
0 0.88 0.59 0.70 29263977
1 0.58 0.87 0.69 18981990
accuracy 0.70 48245967
macro avg 0.73 0.73 0.70 48245967
weighted avg 0.76 0.70 0.70 48245967
Accuracy: 0.6982929785612961
precision recall f1-score support
0 0.88 0.59 0.70 29263977
1 0.58 0.87 0.69 18981990
accuracy 0.70 48245967
macro avg 0.73 0.73 0.70 48245967
weighted avg 0.76 0.70 0.70 48245967
Accuracy: 0.6982929785612961
LR_12_0.2
precision recall f1-score support
0 0.85 0.66 0.74 28400293
1 0.60 0.82 0.69 17762125
accuracy 0.72 46162418
macro avg 0.73 0.74 0.72 46162418
weighted avg 0.75 0.72 0.72 46162418
Accuracy: 0.7202365352698812
precision recall f1-score support
0 0.85 0.66 0.74 28400293
1 0.60 0.82 0.69 17762125
accuracy 0.72 46162418
macro avg 0.73 0.74 0.72 46162418
weighted avg 0.75 0.72 0.72 46162418
Accuracy: 0.7202365352698812
LR_12_0.4
precision recall f1-score support
0 0.89 0.69 0.77 26121772
1 0.60 0.84 0.70 14505950
accuracy 0.74 40627722
macro avg 0.74 0.77 0.74 40627722
weighted avg 0.78 0.74 0.75 40627722
Accuracy: 0.7429330642756687
precision recall f1-score support
0 0.89 0.69 0.77 26121772
1 0.60 0.84 0.70 14505950
accuracy 0.74 40627722
macro avg 0.74 0.77 0.74 40627722
weighted avg 0.78 0.74 0.75 40627722
Accuracy: 0.7429330642756687
LR_12_All
precision recall f1-score support
0 0.73 0.31 0.44 144486817
1 0.43 0.81 0.56 90948310
accuracy 0.51 235435127
macro avg 0.58 0.56 0.50 235435127
weighted avg 0.61 0.51 0.48 235435127
Accuracy: 0.506046695402424
precision recall f1-score support
0 0.73 0.31 0.44 144486817
1 0.43 0.81 0.56 90948310
accuracy 0.51 235435127
macro avg 0.58 0.56 0.50 235435127
weighted avg 0.61 0.51 0.48 235435127
Accuracy: 0.506046695402424
LR_13_0.001
precision recall f1-score support
0 0.89 0.69 0.78 30469299
1 0.65 0.87 0.74 19888532
accuracy 0.76 50357831
macro avg 0.77 0.78 0.76 50357831
weighted avg 0.79 0.76 0.76 50357831
Accuracy: 0.7611932094533619
precision recall f1-score support
0 0.89 0.69 0.78 30469299
1 0.65 0.87 0.74 19888532
accuracy 0.76 50357831
macro avg 0.77 0.78 0.76 50357831
weighted avg 0.79 0.76 0.76 50357831
Accuracy: 0.7611932094533619
LR_13_0.01
precision recall f1-score support
0 0.87 0.66 0.75 30231476
1 0.62 0.85 0.72 19809713
accuracy 0.74 50041189
macro avg 0.75 0.76 0.74 50041189
weighted avg 0.77 0.74 0.74 50041189
Accuracy: 0.7379024507191466
precision recall f1-score support
0 0.87 0.66 0.75 30231476
1 0.62 0.85 0.72 19809713
accuracy 0.74 50041189
macro avg 0.75 0.76 0.74 50041189
weighted avg 0.77 0.74 0.74 50041189
Accuracy: 0.7379024507191466
LR_13_0.1
precision recall f1-score support
0 0.83 0.64 0.72 29263977
1 0.59 0.80 0.68 18981990
accuracy 0.70 48245967
macro avg 0.71 0.72 0.70 48245967
weighted avg 0.74 0.70 0.71 48245967
Accuracy: 0.7041242431724914
precision recall f1-score support
0 0.83 0.64 0.72 29263977
1 0.59 0.80 0.68 18981990
accuracy 0.70 48245967
macro avg 0.71 0.72 0.70 48245967
weighted avg 0.74 0.70 0.71 48245967
Accuracy: 0.7041242431724914
LR_13_0.2
precision recall f1-score support
0 0.85 0.66 0.74 28400293
1 0.60 0.82 0.69 17762125
accuracy 0.72 46162418
macro avg 0.73 0.74 0.72 46162418
weighted avg 0.75 0.72 0.72 46162418
Accuracy: 0.7202479514829574
precision recall f1-score support
0 0.85 0.66 0.74 28400293
1 0.60 0.82 0.69 17762125
accuracy 0.72 46162418
macro avg 0.73 0.74 0.72 46162418
weighted avg 0.75 0.72 0.72 46162418
Accuracy: 0.7202479514829574
LR_13_0.4
precision recall f1-score support
0 0.89 0.66 0.76 26121772
1 0.58 0.86 0.70 14505950
accuracy 0.73 40627722
macro avg 0.74 0.76 0.73 40627722
weighted avg 0.78 0.73 0.74 40627722
Accuracy: 0.7319589811114686
precision recall f1-score support
0 0.89 0.66 0.76 26121772
1 0.58 0.86 0.70 14505950
accuracy 0.73 40627722
macro avg 0.74 0.76 0.73 40627722
weighted avg 0.78 0.73 0.74 40627722
Accuracy: 0.7319589811114686
LR_13_All
precision recall f1-score support
0 0.69 0.31 0.43 144486817
1 0.41 0.77 0.54 90948310
accuracy 0.49 235435127
macro avg 0.55 0.54 0.49 235435127
weighted avg 0.58 0.49 0.47 235435127
Accuracy: 0.49110166555562457
precision recall f1-score support
0 0.69 0.31 0.43 144486817
1 0.41 0.77 0.54 90948310
accuracy 0.49 235435127
macro avg 0.55 0.54 0.49 235435127
weighted avg 0.58 0.49 0.47 235435127
Accuracy: 0.49110166555562457
LR_14_0.001
precision recall f1-score support
0 0.88 0.69 0.77 30469299
1 0.64 0.86 0.74 19888532
accuracy 0.76 50357831
macro avg 0.76 0.77 0.75 50357831
weighted avg 0.79 0.76 0.76 50357831
Accuracy: 0.7556111779317898
precision recall f1-score support
0 0.88 0.69 0.77 30469299
1 0.64 0.86 0.74 19888532
accuracy 0.76 50357831
macro avg 0.76 0.77 0.75 50357831
weighted avg 0.79 0.76 0.76 50357831
Accuracy: 0.7556111779317898
LR_14_0.01
precision recall f1-score support
0 0.87 0.66 0.75 30231476
1 0.62 0.85 0.72 19809713
accuracy 0.74 50041189
macro avg 0.75 0.76 0.74 50041189
weighted avg 0.77 0.74 0.74 50041189
Accuracy: 0.7379092651055913
precision recall f1-score support
0 0.87 0.66 0.75 30231476
1 0.62 0.85 0.72 19809713
accuracy 0.74 50041189
macro avg 0.75 0.76 0.74 50041189
weighted avg 0.77 0.74 0.74 50041189
Accuracy: 0.7379092651055913
LR_14_0.1
precision recall f1-score support
0 0.83 0.64 0.72 29263977
1 0.59 0.80 0.68 18981990
accuracy 0.70 48245967
macro avg 0.71 0.72 0.70 48245967
weighted avg 0.74 0.70 0.71 48245967
Accuracy: 0.7040489622687012
precision recall f1-score support
0 0.83 0.64 0.72 29263977
1 0.59 0.80 0.68 18981990
accuracy 0.70 48245967
macro avg 0.71 0.72 0.70 48245967
weighted avg 0.74 0.70 0.71 48245967
Accuracy: 0.7040489622687012
LR_14_0.2
precision recall f1-score support
0 0.85 0.66 0.74 28400293
1 0.60 0.82 0.69 17762125
accuracy 0.72 46162418
macro avg 0.73 0.74 0.72 46162418
weighted avg 0.75 0.72 0.72 46162418
Accuracy: 0.7202581329253593
precision recall f1-score support
0 0.85 0.66 0.74 28400293
1 0.60 0.82 0.69 17762125
accuracy 0.72 46162418
macro avg 0.73 0.74 0.72 46162418
weighted avg 0.75 0.72 0.72 46162418
Accuracy: 0.7202581329253593
LR_14_0.4
precision recall f1-score support
0 0.90 0.63 0.74 26121772
1 0.57 0.87 0.69 14505950
accuracy 0.72 40627722
macro avg 0.73 0.75 0.71 40627722
weighted avg 0.78 0.72 0.72 40627722
Accuracy: 0.7152666595483744
precision recall f1-score support
0 0.90 0.63 0.74 26121772
1 0.57 0.87 0.69 14505950
accuracy 0.72 40627722
macro avg 0.73 0.75 0.71 40627722
weighted avg 0.78 0.72 0.72 40627722
Accuracy: 0.7152666595483744
LR_14_All
precision recall f1-score support
0 0.69 0.32 0.44 144486817
1 0.42 0.77 0.54 90948310
accuracy 0.49 235435127
macro avg 0.55 0.55 0.49 235435127
weighted avg 0.58 0.49 0.48 235435127
Accuracy: 0.4946263604920773
precision recall f1-score support
0 0.69 0.32 0.44 144486817
1 0.42 0.77 0.54 90948310
accuracy 0.49 235435127
macro avg 0.55 0.55 0.49 235435127
weighted avg 0.58 0.49 0.48 235435127
Accuracy: 0.4946263604920773
LR_15_0.001
precision recall f1-score support
0 0.89 0.69 0.78 30469299
1 0.65 0.86 0.74 19888532
accuracy 0.76 50357831
macro avg 0.77 0.78 0.76 50357831
weighted avg 0.79 0.76 0.76 50357831
Accuracy: 0.7611176899179792
precision recall f1-score support
0 0.89 0.69 0.78 30469299
1 0.65 0.86 0.74 19888532
accuracy 0.76 50357831
macro avg 0.77 0.78 0.76 50357831
weighted avg 0.79 0.76 0.76 50357831
Accuracy: 0.7611176899179792
LR_15_0.01
precision recall f1-score support
0 0.87 0.66 0.75 30231476
1 0.62 0.85 0.72 19809713
accuracy 0.74 50041189
macro avg 0.75 0.76 0.74 50041189
weighted avg 0.77 0.74 0.74 50041189
Accuracy: 0.7379364227336804
precision recall f1-score support
0 0.87 0.66 0.75 30231476
1 0.62 0.85 0.72 19809713
accuracy 0.74 50041189
macro avg 0.75 0.76 0.74 50041189
weighted avg 0.77 0.74 0.74 50041189
Accuracy: 0.7379364227336804
LR_15_0.1
precision recall f1-score support
0 0.83 0.64 0.72 29263977
1 0.59 0.80 0.68 18981990
accuracy 0.70 48245967
macro avg 0.71 0.72 0.70 48245967
weighted avg 0.74 0.70 0.71 48245967
Accuracy: 0.7039353569180197
precision recall f1-score support
0 0.83 0.64 0.72 29263977
1 0.59 0.80 0.68 18981990
accuracy 0.70 48245967
macro avg 0.71 0.72 0.70 48245967
weighted avg 0.74 0.70 0.71 48245967
Accuracy: 0.7039353569180197
LR_15_0.2
precision recall f1-score support
0 0.85 0.66 0.74 28400293
1 0.60 0.82 0.69 17762125
accuracy 0.72 46162418
macro avg 0.73 0.74 0.72 46162418
weighted avg 0.75 0.72 0.72 46162418
Accuracy: 0.7202286933929675
precision recall f1-score support
0 0.85 0.66 0.74 28400293
1 0.60 0.82 0.69 17762125
accuracy 0.72 46162418
macro avg 0.73 0.74 0.72 46162418
weighted avg 0.75 0.72 0.72 46162418
Accuracy: 0.7202286933929675
LR_15_0.4
precision recall f1-score support
0 0.90 0.63 0.74 26121772
1 0.57 0.87 0.69 14505950
accuracy 0.72 40627722
macro avg 0.73 0.75 0.71 40627722
weighted avg 0.78 0.72 0.72 40627722
Accuracy: 0.7152346124648583
precision recall f1-score support
0 0.90 0.63 0.74 26121772
1 0.57 0.87 0.69 14505950
accuracy 0.72 40627722
macro avg 0.73 0.75 0.71 40627722
weighted avg 0.78 0.72 0.72 40627722
Accuracy: 0.7152346124648583
LR_15_All
precision recall f1-score support
0 0.69 0.32 0.44 144486817
1 0.42 0.77 0.54 90948310
accuracy 0.49 235435127
macro avg 0.55 0.55 0.49 235435127
weighted avg 0.58 0.49 0.48 235435127
Accuracy: 0.49461241609880924
precision recall f1-score support
0 0.69 0.32 0.44 144486817
1 0.42 0.77 0.54 90948310
accuracy 0.49 235435127
macro avg 0.55 0.55 0.49 235435127
weighted avg 0.58 0.49 0.48 235435127
Accuracy: 0.49461241609880924
LR_7_0.001
precision recall f1-score support
0 0.87 0.67 0.76 30469299
1 0.63 0.84 0.72 19888532
accuracy 0.74 50357831
macro avg 0.75 0.76 0.74 50357831
weighted avg 0.77 0.74 0.74 50357831
Accuracy: 0.7383836885270137
precision recall f1-score support
0 0.87 0.67 0.76 30469299
1 0.63 0.84 0.72 19888532
accuracy 0.74 50357831
macro avg 0.75 0.76 0.74 50357831
weighted avg 0.77 0.74 0.74 50357831
Accuracy: 0.7383836885270137
LR_7_0.01
precision recall f1-score support
0 0.87 0.69 0.77 30231476
1 0.64 0.84 0.73 19809713
accuracy 0.75 50041189
macro avg 0.75 0.77 0.75 50041189
weighted avg 0.78 0.75 0.75 50041189
Accuracy: 0.748779750217366
precision recall f1-score support
0 0.87 0.69 0.77 30231476
1 0.64 0.84 0.73 19809713
accuracy 0.75 50041189
macro avg 0.75 0.77 0.75 50041189
weighted avg 0.78 0.75 0.75 50041189
Accuracy: 0.748779750217366
LR_7_0.1
precision recall f1-score support
0 0.88 0.70 0.78 29263977
1 0.65 0.86 0.74 18981990
accuracy 0.76 48245967
macro avg 0.77 0.78 0.76 48245967
weighted avg 0.79 0.76 0.76 48245967
Accuracy: 0.7616268733923397
precision recall f1-score support
0 0.88 0.70 0.78 29263977
1 0.65 0.86 0.74 18981990
accuracy 0.76 48245967
macro avg 0.77 0.78 0.76 48245967
weighted avg 0.79 0.76 0.76 48245967
Accuracy: 0.7616268733923397
LR_7_0.2
precision recall f1-score support
0 0.89 0.70 0.78 28400293
1 0.64 0.86 0.73 17762125
accuracy 0.76 46162418
macro avg 0.76 0.78 0.76 46162418
weighted avg 0.79 0.76 0.76 46162418
Accuracy: 0.7605276006122557
precision recall f1-score support
0 0.89 0.70 0.78 28400293
1 0.64 0.86 0.73 17762125
accuracy 0.76 46162418
macro avg 0.76 0.78 0.76 46162418
weighted avg 0.79 0.76 0.76 46162418
Accuracy: 0.7605276006122557
LR_7_0.4
precision recall f1-score support
0 0.89 0.69 0.78 26121772
1 0.60 0.85 0.71 14505950
accuracy 0.75 40627722
macro avg 0.75 0.77 0.74 40627722
weighted avg 0.79 0.75 0.75 40627722
Accuracy: 0.7474215758392755
precision recall f1-score support
0 0.89 0.69 0.78 26121772
1 0.60 0.85 0.71 14505950
accuracy 0.75 40627722
macro avg 0.75 0.77 0.74 40627722
weighted avg 0.79 0.75 0.75 40627722
Accuracy: 0.7474215758392755
LR_7_All
precision recall f1-score support
0 0.71 0.32 0.44 144486817
1 0.42 0.79 0.55 90948310
accuracy 0.50 235435127
macro avg 0.57 0.56 0.50 235435127
weighted avg 0.60 0.50 0.49 235435127
Accuracy: 0.5032463571164553
precision recall f1-score support
0 0.71 0.32 0.44 144486817
1 0.42 0.79 0.55 90948310
accuracy 0.50 235435127
macro avg 0.57 0.56 0.50 235435127
weighted avg 0.60 0.50 0.49 235435127
Accuracy: 0.5034408310702081
LR_8_0.001
precision recall f1-score support
0 0.86 0.67 0.75 30469299
1 0.62 0.83 0.71 19888532
accuracy 0.74 50357831
macro avg 0.74 0.75 0.73 50357831
weighted avg 0.77 0.74 0.74 50357831
Accuracy: 0.73530065264328
precision recall f1-score support
0 0.86 0.67 0.75 30469299
1 0.62 0.83 0.71 19888532
accuracy 0.74 50357831
macro avg 0.74 0.75 0.73 50357831
weighted avg 0.77 0.74 0.74 50357831
Accuracy: 0.73530065264328
LR_8_0.01
precision recall f1-score support
0 0.87 0.69 0.77 30231476
1 0.64 0.84 0.73 19809713
accuracy 0.75 50041189
macro avg 0.75 0.77 0.75 50041189
weighted avg 0.78 0.75 0.75 50041189
Accuracy: 0.748819277655453
precision recall f1-score support
0 0.87 0.69 0.77 30231476
1 0.64 0.84 0.73 19809713
accuracy 0.75 50041189
macro avg 0.75 0.77 0.75 50041189
weighted avg 0.78 0.75 0.75 50041189
Accuracy: 0.748819277655453
LR_8_0.1
precision recall f1-score support
0 0.88 0.70 0.78 29263977
1 0.65 0.86 0.74 18981990
accuracy 0.76 48245967
macro avg 0.77 0.78 0.76 48245967
weighted avg 0.79 0.76 0.76 48245967
Accuracy: 0.7610481307173302
precision recall f1-score support
0 0.88 0.70 0.78 29263977
1 0.65 0.86 0.74 18981990
accuracy 0.76 48245967
macro avg 0.77 0.78 0.76 48245967
weighted avg 0.79 0.76 0.76 48245967
Accuracy: 0.7610481307173302
LR_8_0.2
precision recall f1-score support
0 0.89 0.70 0.78 28400293
1 0.64 0.86 0.73 17762125
accuracy 0.76 46162418
macro avg 0.76 0.78 0.76 46162418
weighted avg 0.79 0.76 0.76 46162418
Accuracy: 0.7600604023818683
precision recall f1-score support
0 0.89 0.70 0.78 28400293
1 0.64 0.86 0.73 17762125
accuracy 0.76 46162418
macro avg 0.76 0.78 0.76 46162418
weighted avg 0.79 0.76 0.76 46162418
Accuracy: 0.7600604023818683
LR_8_0.4
precision recall f1-score support
0 0.89 0.69 0.78 26121772
1 0.60 0.85 0.71 14505950
accuracy 0.75 40627722
macro avg 0.75 0.77 0.74 40627722
weighted avg 0.79 0.75 0.75 40627722
Accuracy: 0.7474707540826434
precision recall f1-score support
0 0.89 0.69 0.78 26121772
1 0.60 0.85 0.71 14505950
accuracy 0.75 40627722
macro avg 0.75 0.77 0.74 40627722
weighted avg 0.79 0.75 0.75 40627722
Accuracy: 0.7474707540826434
LR_8_All
precision recall f1-score support
0 0.71 0.34 0.46 144486817
1 0.43 0.78 0.55 90948310
accuracy 0.51 235435127
macro avg 0.57 0.56 0.50 235435127
weighted avg 0.60 0.51 0.49 235435127
Accuracy: 0.5086445150557334
precision recall f1-score support
0 0.71 0.34 0.46 144486817
1 0.43 0.78 0.55 90948310
accuracy 0.51 235435127
macro avg 0.57 0.56 0.50 235435127
weighted avg 0.60 0.51 0.49 235435127
Accuracy: 0.5086445150557334
LR_9_0.001
precision recall f1-score support
0 0.87 0.67 0.76 30469299
1 0.63 0.84 0.72 19888532
accuracy 0.74 50357831
macro avg 0.75 0.76 0.74 50357831
weighted avg 0.77 0.74 0.74 50357831
Accuracy: 0.7390812364416569
precision recall f1-score support
0 0.87 0.67 0.76 30469299
1 0.63 0.84 0.72 19888532
accuracy 0.74 50357831
macro avg 0.75 0.76 0.74 50357831
weighted avg 0.77 0.74 0.74 50357831
Accuracy: 0.7390812364416569
LR_9_0.01
precision recall f1-score support
0 0.87 0.68 0.77 30231476
1 0.64 0.85 0.73 19809713
accuracy 0.75 50041189
macro avg 0.75 0.77 0.75 50041189
weighted avg 0.78 0.75 0.75 50041189
Accuracy: 0.7483692483805691
precision recall f1-score support
0 0.87 0.68 0.77 30231476
1 0.64 0.85 0.73 19809713
accuracy 0.75 50041189
macro avg 0.75 0.77 0.75 50041189
weighted avg 0.78 0.75 0.75 50041189
Accuracy: 0.7483692483805691
LR_9_0.1
precision recall f1-score support
0 0.88 0.70 0.78 29263977
1 0.65 0.86 0.74 18981990
accuracy 0.76 48245967
macro avg 0.77 0.78 0.76 48245967
weighted avg 0.79 0.76 0.76 48245967
Accuracy: 0.7608571095693863
precision recall f1-score support
0 0.88 0.70 0.78 29263977
1 0.65 0.86 0.74 18981990
accuracy 0.76 48245967
macro avg 0.77 0.78 0.76 48245967
weighted avg 0.79 0.76 0.76 48245967
Accuracy: 0.7608571095693863
LR_9_0.2
precision recall f1-score support
0 0.89 0.70 0.78 28400293
1 0.64 0.86 0.73 17762125
accuracy 0.76 46162418
macro avg 0.76 0.78 0.76 46162418
weighted avg 0.79 0.76 0.76 46162418
Accuracy: 0.7598907622213377
precision recall f1-score support
0 0.89 0.70 0.78 28400293
1 0.64 0.86 0.73 17762125
accuracy 0.76 46162418
macro avg 0.76 0.78 0.76 46162418
weighted avg 0.79 0.76 0.76 46162418
Accuracy: 0.7598907622213377
LR_9_0.4
precision recall f1-score support
0 0.89 0.69 0.78 26121772
1 0.60 0.85 0.71 14505950
accuracy 0.75 40627722
macro avg 0.75 0.77 0.74 40627722
weighted avg 0.79 0.75 0.75 40627722
Accuracy: 0.7474161362037478
precision recall f1-score support
0 0.89 0.69 0.78 26121772
1 0.60 0.85 0.71 14505950
accuracy 0.75 40627722
macro avg 0.75 0.77 0.74 40627722
weighted avg 0.79 0.75 0.75 40627722
Accuracy: 0.7474161362037478
LR_9_All
precision recall f1-score support
0 0.71 0.34 0.46 144486817
1 0.43 0.78 0.55 90948310
accuracy 0.51 235435127
macro avg 0.57 0.56 0.50 235435127
weighted avg 0.60 0.51 0.49 235435127
Accuracy: 0.5085327262995891
precision recall f1-score support
0 0.71 0.34 0.46 144486817
1 0.43 0.78 0.55 90948310
accuracy 0.51 235435127
macro avg 0.57 0.56 0.50 235435127
weighted avg 0.60 0.51 0.49 235435127
Accuracy: 0.5085327262995891